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Saturday, September 17, 2022

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<<3.3.125_teoria de los circuitos_11-05-2021.pdf>>

 

 

Guia Teoremas

Saturday, August 27, 2022

12:19 PM

 

<<Teoria de los Circuitos Guia 2.6 Teoremas.pdf>>

 

 

TEORIA DE LOS CIRCUITOS 
Teoremas y Métodos de resolución de circuitos lineales — Conceptos de Topología 
Ing. Pablo Ciappa 
Int ión 
Resobaer un circuito significa averiguar qué es Io que sucede en el mismo, o conocer todas las 
tensiones V corrientes de cada uno de Sus componentes. Por IO tanto, Si tenemos r componentes, en 
primera instancia imcOgnitas_ Estas son cada una de las r ccwientes y cada una de las r 
tensiones. Así, necesitariamos 2r ecuaciones con 2r incógnitas para resohverlo. 
Si esta la situación final, un Circuito Con componentes en serie, sería algo cornp'icado de 
resolver debido a que necesitaríamos S ecuaciones con S incógnitas para conocer qué es lo que 
sucede. Sin embargo, sabemos que, si bien es cierto que tenemos 6 hcOgnitas, lo terminamos 
resolviendo con una ecuación. Veamos el siguiente ejemplo: 
Tenemos 6 incógnitas que son: E, I', U", I", Um, e Sin embargo, desde el momento que los 
están conectados en serie, decir que las tres corrientes Son iguales. V por IO 
tanto nuestm núme") de incógnitas se reduce a 4: E, Un, e Al estar conectados en serie, las 
tensiones también están relacionadas de forma tal que la fem de la fuente es igual a la suma de las 
caidas de tensión en las dos resistencias. 
E (JAI + UR2 
Por Io tanto, si sabemos dos de enas, la tercera no puede tomar cualquier valor. Esto hace que el 
número de incógnitas Se reduzca a tres. 
Si además consideramos la lev de 
Esto significa que, si conocemos la corriente, podemos averiguar las caidas de tensión en las 
resistencias, y esto reduce el número de incógnitas a una sola: La corriente/, En realidad, podría Ser 
Otra, pero usualmunte plantearemos a las cmo irrógnitas 
Para averiguarla, usamos las propiedades que mencionamos antes: 
E E R + R--,/R-2 E = R / 
En realidad, Cuando nos encontramos Con un Circuito Serie, no detenemos a hacer todo este 
análisis. Simplemente escribimos la última expresión, y reemplazamos valores en la misma 
obteniendo el valor de la corriente, 
Sin embargo, existen Circuitos más elaborados donde no es posible escribir una expresión corno la 
última, reemplazar valores y Obtener el valor de la En general, planteamos varias 
ecuaciones simultáneas, con varias incógnitas, Y al resolver dichos sistemas, obtenemos las 
corrientes. El siguiente es un ejemplo de estos casos: 
1 Ing. Pa Cía ppa 
Teoría de los Circuitos — Resolución de Circuitos 2.6 En este caso, tenemos 5 elementos y por Io tanto, IO incógnitas. Al estar en serie cada uno de los 
generadores de tensión con una resistencia, Sus CorrQnteS Son iguales, restricción que reduce las 
incógnitas a 8. Como las tensiones son datos, se reducen las incógnitas a En las tres 
resistencias, si sabemos las corrientes inmediatamente averiguar las tensiones, tenemos 
otras restricciones que reducen las incógnitas a tres. si obtenemos los valores de dos de las 
corrientes, la tercera no puede tomar cualquier valor, V es Otra restricción, Asi Se reduce el número 
real de incógnitas a dos, plantear un sistema de dos ecuaciones con dos incógnitas y al 
resolverlo, podríamos saber Io que sucede en todo el circuito, 
Este análisis que acabamos de hacer no nos dice todavia cuáles son las ecuaciones que debemos 
plantear_ de los Objetivos de este capítulo es presentar el método para saber cuántas incógnitas 
tenemos realmente en circuito. El otro objetivo es presentar para plantear las 
ecuaciones necesarias para resolver los circuitos y resolverlos. Para averiguar cuál es el número real 
de incógnitas. debemos presentar las restricciones que los las restricciones 
que imponen las conexiones. 
Restricciones que imponen los 
Formalicemos los tipos de restricciones que imponen los componentes. 
una de las ellas, es la ley de en las Para una resistencia de 
20hm, al aplicarle 2 volt, circulará una corriente de IA Si duplicamos la 
tensión. la corriente también Se duplicará, La curva característica es una recta 
que pasa por el origen de coordenadas. La restricción toma la forma: 
= Rx/x 
Un generador ideal de tensión E, impone una tensión entre sus terminales, 
independientemente de la que lo Un ideal de 
tensión no puede trabajar con un cortocircuito en sus terminales, Implicaría 
tensión nula, o una contradicción. Si una pila recargable indica Su 
curva característica idealizada tiene que reflejar este comportamiento. 
Un generador ideal de corriente I, impone el val•or de la corriente que atraviesa, 
independienternente de la tensión que tenga en Sus terminales. 
NO puede trabajar en condición de circuito abierto en Sus implicaria 
corriente nula, causando una contradicción. 
Si una celda fotoeléctrica iluminada Con IO(XJW/m2 tiene una 
Corriente de Su Curva característica idealizada tiene que 
reflejar este comportamiento, Esta es la Curva "ideal" En la realidad, 
deberemos hacer algunas modificaciones para considerar que hay limites 
en la corriente que puede entregar la Célula _ 
2 
Ing. pablo Ciappa 
Teoría de los Circuitos — Resolución de Circuitos 2.6 Ejercicio 2; 
¿Pat qué la corriente no aparece en las expresiones de casos h e p 
extraer de casos a. f, h e i? 
¿ Qué de hs b y c? 
S' y de s upurme 
Que de d e, y f? 
Si "pefície 
¿Que de' i? 
Si de 
EWckJo 3: Pwa el defin y a 
Las de la CXC de i Qué mmdo 
mp—s dos ob ? 
EierciOo a: Pana e' definir las comentes y plantear las ecuaciones de relacionadas a los 
Entrantes • %/ientes 
+ R, R, T Nodo 
5: el de' membro a miembro expresiones de hs nodos b, c y 
d. ¿A que e' 
Del ejercicio anterior, podemos concluir que el planteo de las LKC para los nodos de un 
Circuito es linealrnente dependiente. ESO NOS llevara a Sistema de ecuaciones en el mejor de los 
casos del "indeterminado" con infinitas soluciones. por lo tanto, para un circuito den nodos 
podemos ecuaciones de LKC de nodos linealmente independientes. 
4 Ing. Pa Cía ppa 
Teoría de los Circuitos — Resolución de Circuitos 2.6 eddeD S 
ap smop•elntuts SOI al anb la Sa •opou eunuouap el a-S 
Sew o SOP ap el e anb san* • uopuepe eun ouesa»u SA 
q A o or o oa»dsal 
•q oamd q A o 'a o' 
eungu!u elnup ou Jod un epesaæne sa apwadns eun S 
p apa•ns 
sopou so' 
p OSOO.d •no ? 
•p Optu O SO wapOd? 
•sopou SO' SOPOI 
un Oban • ' O anb Sq ap 
o opou p 
opou op-O' -sopou ap un EierciOo En el siguiente grafo identificar y las magas, las ramas que los 
Eiercicio 14: Definir tensiones dei y plantear las para el circuito, 
Plan leyes de de las manas, y luego las co"espondientes a los lazos. 
resultado ob ten ermas si dos obtenidas desde Jas mallas? 
¿Son linealmente indepemjientes de 'a L KT obtenidas de un circuito? 
¿Cuán ras ecuaciones de KT linealmente 9'dependientes plantear un circuito ? 
¿Cuál es el número de manas m de un circuito con r ramas y n nodos? 
Horarias An tihorarias 
II 
EierciOo Para el que dise" ando, maga V asignar arbitrariamente 
tensiones a cada respetando la (Asignar primero de tensión a las que son 
por 
Luego um m aua y repetir e' 
Con t"m• rodo e' 
¿ Que wcede con la última tensón q ue asignamos de coda mago P ¿Podemos hacerlo ente? 
qué? 
a"gw'e a 
¿Cuón tas tensiones que asignar con la restricción de la y cuan tas tenemos en e' 
Concepto de 
A los gráficas anteriMeS los grafos Las ramas del grafo SLrperfiCies, Si 
borramos una rama del borde del grafo, una de las superficies queda vinculada al exterior. También, 
algunas ramas internas pasan a ser externas. Si cuidadosamente seguimos borrando otras ramas, 
tomando la precaución de que cada Vez que borramos una, continuaremos Vinculando superficies 
7 Ing. Pa Cía ppa 
Teoría de los Circuitos — Resolución de Circuitos 2.6 internas al exterior, y que las ramas remanentes queden conectadas, llegaremos a una estructura 
ramificada, que llamamos árbol, No hay un único árbol para cada circuito. 
EWcao 16: el ejem'Oo a el grafo, puo ( 
pudims y de - - - hs 
Jo de Ja [KT. 
la de g. y Ja 
¿ Cuántos e/ árbol? 
e' árbol? 
¿Que e' de r. de/ árbol y el de del 
en de ? 
¿ Cuán tm m el ci«uito? 
¿Que rel«ión el de m, e' mas r y el de —s de' árbol 
¿Que rel«jón hay e' de m. e' de r y e' de de' n? 
La lo "upmsión de y el di"ño de 
¿Si el de malos, el de de y el Jas 
y miente de un 
Si tenemos 2r ecuaciones con 2' "'Cógnitas es teóricamente posible resolver el circuitm ¿ podríamos 
hacerlo con un número menor de ecuaciones? La respuesta es afirmativa y en eso consisten dos de 
ternas que Veremos adelante: Métodos de las corrientes mallas V de los potenciales de 
nodos _ 
8 
Ing. pablo Ciappa 
Teoría de los Circuitos — Resolución de Circuitos 2.6 Método de las corrientes de manas o de 
Es uno de los métodos sistemáticos que permiten plantear las ecuaciones necesarias por 
simple y resolver circuitos, 
Eiercicio En el te circuito detemninar las faltantes. "ego, determinar los balances de 
comentes ne tas cortadas por las lineas finas ( Ver ejemplo en el mismo circuito). 
Neto: 
¿Que 
En e' esquem de derecha indicar las corrientes de mana del circuito anterior. 
Conociendo la corriente de malla y la corriente de malla averiguamos la corriente de rama 
Cia 
18: Defmir de del ciruito, definir hs de 
r de de de 
R, 
generadores de ten sida ? 
¿ Cómo definimos resistencia propia de malla? 
¿ Cdtno definimos resistencia mutua entre 
9 Ing. Pa Cía ppa 
Plan hs de Kirchhoff de 
de las de' 
hs de r. r 
Reordenar expresiones en función de las Corrientes 
de m 
Observando las expresiones Ob ten'das; ¿ NO tamos 
algu a manera de las mismas por inspección 
directa de' Circuito 
e Cómo definimos fem de mana? 
Sucede Si una maga tenemos varios 
Teoría de los Circuitos — Resolución de Circuitos 2.6 Método de las corrientes de manas en presencia de generadores de corriente 
Analicemos el siguiente circuito, que tiene las 
siguientes ecuaciones usando el método de 
las corrientes de malla: 
(R,+R4+R5) I, — 
Lo llamativo de la situación es que desconocemos algo que nomalmente es dato (en este caso 
mientras que sabemos algo que normalmente debemos averiguar (en este caso In. = que vale 
Si reacomodamos las ecuaciones de forma tal que los datos queden de un lado V las incógnitas 
del otro, tendremos: 
(Rt+R.+Rs) l' — 
1, + (R2+R,+R6) + 
Si resolvemos las obtendremos de las "Icógnitas. 
Pero antes de ponemos a resolver el sistema de ecuaciones, si las observamos, vemos queda una 
columna de coeficientes prácticamente llena de ceros. Esto nos permite resolver una parte del 
mismo, que contiene sólo e y luego en una segunda etapa detenninamos EJ. el 
subsistema de ecuaciones más sencillo que podemos resolver: 
(RI+R.+Rs) 1, 
1, + (R2+R4+R6) 
Es un sistema de dos ecuaciones con dos incógnitas, Averiguadas estas dos incógnitas, usamos sus 
valores para Obtener el valor de en caso de Ser necesario, 
ll 
13 
Jon 
Ing. pablo Ciappa 
Las nuevas ecuaciones que de 
obtener corresponden a un circuito que 
dibujar de la siguiente 
Teoría de los Circuitos — Resolución de Circuitos 2.6 Como sabemos, a generador 
de tensión en serie con una 
resistencia, podemos reemplazarlo 
por un generador de corriente en 
paralelo Con dicha resistencia: 
Y cómo la corriente entra y sale 
de la superficie, es como que no 
participa del balance del nodo 
Entonces podernos redibujar el 
circuito: 
200 v 
son 
Que se trata de nuestro circuito original, 
Por IO tanto, podemos resolver circuitos aplicando el método de las corrientes de mallas, incluso Si 
tienen generadores de corriente. 
14 
Ing. pablo Ciappa 
Teoría de los Circuitos — Resolución de Circuitos 2.6 Método de los potenciales de nodos 
Es otro de métodos sistemáticos que permiten plantear pocas ecuaciones por simple y 
resolver circuitos. En realidad, de la forma en que lo vamos a presentar aqui, deberiamos llamarlo 
método de los potenciales de Jas conexiones de los componentes. Sin embargo. vamos a mantener el 
nombre presentado 
EWcao 24: el te y 
qué es de potenciales P 
25: en e/ 
Isa 
Ejercicio 26; Para el platear ecuaciones el todo de potenciales de nodos y Juego 
15 
Ing. pablo Ciappa 
Teoría de los Circuitos — Resolución de Circuitos 2.6 En este Caso, NOS quedó una sola ecuación que resolver. En Otros casos, nos quedará un Sistema de 
pero siempre que tengamos generadores de tensión, el número de incógnitas de 
potencias se reduce. 
¿Podemos plantear las ecuaciones de potenciales de conexiones, por inspección Simple corno en el 
caso de las corrientes de manas? La respuesta es afirmativa. para toda x de potencial la 
expresión siempre es de la forma: 
(Ezk)vx 
destacar que el método de potenciales de nodos en la práctica se emplea mucho el 
caso de amplificadores operacionales, que es nuestro próximo tema por estudiar. 
les 
Los amplificadores operacionales son dispositivos que han a lo largo del tiempo_ Sin 
embargo, hoy día podemos definirlos como amplificadores diferenciales de muy alta ganancia de 
tensión. Con una elevada impedancia de entrada V Con una baja impedancia de salida. El 
siguiente esquema muestra los compcyventes de un amplificador operacional; 
Non inverting input 
input 
O outDut 
GND Gound 
El amplificador consta de dos entradas de sehal que son la entrada inversora y entrada no 
inversora. La resistencia R' entre esas entradas, es muy elevada V nosotros Vamos a considerarla 
Como Cmo no circula comente por esa 
El amplificadw torna la tensión de entrada E aparece entre las entradas, la multiplica por la 
ganancia propia de tensión G., y la entrega a la salida. Como esta Ganancia G" es muy elevada, con 
pequeños valores de E" la salida toma valores muy elevados. Por IO tanto, para que la del 
amplificador no tome valores muy elevados, la tensión de entrada E, tiene que Ser prácticamente 
El amplificador tiene una resistencia de salida Ra En general toma valores y la 
Vamos a considerar directamente nula. 
Normalmente no vamos a dibujar todos los terminales de un amplificador operacional estos 
análisis. 'o usual es dibujar los dos terminales de entrada, Y sólo uno de salida, da por 
sobreentendido que la corriente que entrega el terminal de salida de alguna forma retorna al 
amplificador operacional. 
Ing. Pa Cia 
Teoría de los Circuitos — Resolución de Circuitos 2.6

 

Configuraciones con amplificadores operacionales sin realimentación 
Vamos a ver configuraciones sencillas antes de comenzar a aplicar el método de los 
potenciales de nodos a la resolución de circuitos con operaciM1ales. Analicemos el 
siguiente circuito. Vamos a determinar la tensión de salida del mismo. 
al por su circuito equivalente: 
La tensión de salida Vo es un poco menor que la del generador de tensión controlado tensión 
GvEO debido a la presencia de la resistencia de salida del arnplificador operacional Ru Por IO tanto, 
tendremos un divisor de tensión: 
Por IO tanto, debemos determinar Cuánto vale la tensión La rniSfi-va también sale un divisor de 
tensión. 
en la expresión de la tensón de salida: 
Cuando consideramos que y que entonces nos 
Sin embargo, la tensión de salida puede superar la tensión de alimentación En rea"dad, 
el máxima valor de la tensión de salida un POCO menor que la tensión de alimentación. Dicho 
valor aparece en la hoja de especificaciones del dispositivo. 
18 
Ing. pablo Ciappa 
Teoría de los Circuitos — Resolución de Circuitos 2.6 It 
RI 
It 
R2 ¯ 
x It 
(RIR+lR2) 
= Is 
o Is 
Is = Intensidad de Salida

 

 

 

Por ejemplo, un A0741 Con una tensión de alimentación 
de e/- 15V, la máxima excursión de salida será de 27„SV, Esto 
nos da un valor pico de salida de 27,SV/2 13,75V, Significa 
entonces que los componentes del amplificador nos quitan 
aproximadamente 1,2SV de excursión de salida para cada lado. 
La representación gráfica aproximada de esta relación es la 
Siguiente: 
ES decir, que hasta que la tensión de la señal de entrada Vs no supera el valor hay una 
relación proporcional entre las tensiones de entrada Vs y de salida Vu Si la señal de entrada Vs 
supera el valor la salida toma el valor Vcc. De manera similar ocurre con las tensiones 
nega t 
Como podemos ver, en este análisis no entra en la tensión de alimentación Ve-v 
mientras no consideramos si el amplificador "satura" o no. 
¿Cómo queda la última representación gráfica del problema anterior si la ganancia de tensión Ge 
propia del amplificador operacional tiende a infinito? Si la ganancia de tensión Gr propia del 
arnplificador tiende a ónfinito, entonces el cociente tiende a cero. La representación gráfica 
—V- —vs—0 
Y ya sabemos que si: 
E, > O Vo +Vcc 
Esto Se traduce en: 
Vo + Vcc 
Vs < O 
Cuando el amplificador operacional trabaja de esta manera, sirve para detectar el de la señal 
Vs aplicada. Podríamos califar a este circuito como "detector de Signo". 
19 
Ing. pablo Ciappa 
Teoría de los Circuitos — Resolución de Circuitos 2.6 De terminemos la tensión de salida del te circuito. 
Aim ero debemos determimar la tensión de entrada, que es la que hay entre entnada inversora V 
E, - v• -V- -vs—VR 
Por reemp 
r Ja de en tmda VS; 
Vs > ve 
to que a la derecha; 
Este cimitO detecta Si de entmda Vs 5 upe m la 
Si entmgo o Si no hace, e ntmgo —Va a la salida. ES que Circuito está 
a 'o tensión de Vs V" V Si es mayor O m En este de aplicaciones, 
tmbaio Fin de/ 
Ejercicio 27: Determinemos Ja tensión de salida de/ siguiente circuito: 
Primero debemos determinar cuánto la tensión de entrado, que es la que hay entre entrada 
inversora y no in 
Y recordamos que si: 
vo -vec 
20 
Ing. pablo Ciappa 
Teoría de los Circuitos — Resolución de Circuitos 2.6

 

 

 

operacionales realimentados negativamente - Introducción 
AhMa vamos a analizar circuitos con amplificadores que, para deteminar la señal de salida, deben 
considerar la señal de entrada V también la misma salida_ Estos circuitos se llaman amplificadores 
realimentados. Existen varios tipos de amplificadores que se pueden realimentar. Nosotros aquí 
Varnos a presentar los que utilizan amplificadores operacionales. 
Determinemos la tensión de salida del siguiente circuito. 
En este caso, tenemos realimentación negativa, porque la señal de salida Vu es enviada a la entrada 
inversora del AO La forma de resolver estos circuitos es diferente a la anterior. Ya sabemos cómo es 
el CTmportamiento de la tensión de salida dependiendo del valor de la tensión entre entradas E 
del AC) Por lo tanto, tenemos que volver a deteminar esta tensión entre entradas del AO, Del 
circuito, podemos decir que: 
Despejando la tensión de salida 
Vamos a representar gráficunente esta ecuación: Va 
Vemos que Se trata de una función entre la tensión de salida Va V la que tenemos entre entradas E, 
Como la ter%ión entre apMece con un signo negativo, se trata de una recta de pendiente 
Lmitaria negativa. Si tensión entre es nula, la tensión de salida valor a la 
tensión del generador de sehal Vs, Si la tensión entre entradas toma el valor Vs, entonces la tensión 
de salida Se anula. Si aumenta el valor de la tensión del generador de señal Se incrementa, 
cambiarán tanto la ordenada de Migen en dmde Se anula la tensión de salida, pero 
la recta se mantendrá con la misma pendiente unitaria negativa. 
Si graneamos la curva quebrada comportamiento del AO V que estudiamos recién: 
Observaremos que el circuito trabajará donde de lás "curvas" se cortan. El resultado es algo 
llamativo, porque encontramos que el Circuito tomará los Siguientes valores: 
Tensión entre entradas O. 
24 Ing. Pa Cia 
Teoría de los Circuitos — Resolución de Circuitos 2.6 Tensión de salida Vo = Vs. Es decir. igual a la de entrada. 
Con esto, podríamos dar terminado al ejercicio. pera Si analizamos Con algo de detenimiento, 
notamos que el amplificador que tiene una ganancia de tensión infinita entrega una tensión de 
salida % prácticamente igual a la del generador de señal de entrada Vs, La tensit"l entre entradas E 
es nula porque resulta de restar la tensión del generador de señal Vs la tensión de salida V". 
Este último resultado, es típico de los AO ideales realimentados negativamente: 
Si el AO ideal está realimentado negativamente, la tensión entre entradas nula 
(Siempre V cuando la tensión de salida Vo se mantenga entre f/-Vcc)_ 
Con esta nueva información, la resolución del circuito se simplifica notablemente. 
Como del circuito, podemos decir que: 
Inmediatamente llegamos a la conclusión: 
¿Para qué nos sirve un amplificador cuya tensión de salida Vo es exactamente igual a la tensión del 
generador de señal Vs a la entrada? Para responder esta pregunta, resolvamos el siguiente circuito. 
29: que el generador de Señal tiene conectemos una resistencia de 
a la salida y determinemos Jas comentes de/ circuito: 
10 v 
Ahora Vemos que corriente que recibe la Carga sole de aplicar la ley de Ohm, mientras que la 
Ultrega el de señal es nula. Esto Se debe a la impedM*Cia de entmdõ 
infinita tiene el AO_ 
¿De dónde sale la comente que entrega el AO? De Jas fuentes que no dibujamos. 
Debido a esta caracteristica que tiene este Circuito IO usamos para Conectar g ene radares de señal 
que Son capaces de entre W' tensión pero que como tienen muy alta impedancia de interna, no 
Son capaces de entregar corriente. LO conocemos como "Amplificador NO inversor de ganancia 
unitaria o "Buffef. 
25 
Ing. pablo Ciappa 
Teoría de los Circuitos — Resolución de Circuitos 2.6 Vamos a determinar la tensión de salida del siguiente circuito. 
También tenemos realimentación negativa. La forma de resolver estos circuitos es diferente a la 
anterior, 
Si ponemos una señal de entrada V, positiva la salida se tornará negativa, pero una salida negativa 
reduce el potencial de la entrada inversora. Esto hace que la salida no sea tan negativa, Por medio 
de este análisis puramente cuantitativo puro no podemos avanzar mucho más. Por Io tanto, 
debemos reemplazar al amplificador operacional Su equivalente eléctrico: 
Aproximamos las resistencias de entrada salida Repo del amplificador operacional. Luego 
consideraremos a la ganancia de tensión infinita. La tensión de salida es Vo Gr Eh 
Por IO tanto, debemos averiguar cuánto vale la tensión E', Pero dicha tensión depende de las 
tensicmes y y de las resistencias R, y R'. Tenemos estudiar el siguiente circuito: 
Aplicando el método los potenciales de nodos, obtenemos la siguiente expresión: 
Si multiplicamos m.a.rn. por 
(R2 —R2Vs— O 
Si despejamos la tensión de salida Vo nos queda: 
Representando esta expresión para un valor dado de la tensión positivo de Vs, nos quedará una 
recta de pendiente negativa. Con ordenada de negativa, que Se anula para un valor de E 
también n *ativo: 
26 Ing. pablo Cía ppa 
Teoría de los Circuitos — Resolución de Circuitos 2.6

 

 

También graficamos la curva de respuesta del amplificador operacional, El amplificador operacional, 
operará en el punto en donde se la intersección de las dos cunas, Lo interesante del caso, 
es que el punto de intersección nuevamente a una tensión Esto no es la solución 
del problema en si. pero aporta información adicional importante. ¿Cuánto vale la tensión de salida? 
En la última tenemos que reemplazar el valor de E,: 
Este último resultado es muy importante porque nos dice que la tensión de salida depende 
exclusivamente de la tensión de entrada V del cociente entre dos resistencias R' V R'. La 
expresión tiene un signo negativo. Esto significa que tensic»nes de entrada positivas producirán 
tensiones de salida negativas respecto a masa. Debido a esto, el amplificador recibirá el nombre de 
arnplificador inversor. 
¿Qué sucede si la tensión de entrada Vs aumenta aún más? La tensión de salida tomará el 
correspondiente valor: 
Esto se mantendrá así, siempre y cuando la tensión salida no valor —Ver. En ese Caso, 
se quedará en ese valor, debido a que el amplificador está saturado, hasta que la tensión de entrada 
Vs no disminuya nuevamente. Cuando el arnplificador está saturado, la tensión entre entradas 
y no deja de ser nula: 
Algo similar va a suceder si la tensión de entrada Vs toma valores negativos, Es muy sencillo 
averiguar qué valores de la tensión de entrada aparecen co" la saturación del arnplificador. 
±RIVa• — R2Vs 
Ahora Si, podemos mostrar la característica de transferencia de este circuito: 
27 | Ing. Pablo Ciappa 
aria de los Circuitos — Resolución de Circuitos 2.6 NO Inversor 
Vamos a determinar la tensión de salida del siguiente circuito: 
R, 
R, Ivo 
Como la entrada no inversora está a potencial Vs, y las entradas no tienen diferencia de potencial, la 
entrada inversora también está a dicho potencial Vs. Si aplicamos la fórmula del potencial a dicho 
nodo, obtendremos: 
Multiplicamos miembro a miembro por R' R' y despejando la tensión de salida: 
Como no tiene signo menos, a este amplificador Io llamamos "no inversor" 
Nuevamente, si a la resistencia R» la ganancia da 
unitaria, independientemente del valor de R, 
Ya comentamos que a este amplificador Io llamamos "no 
inversor de ganancia unitaria". También Se IO conoce como 
"buffer" En resumen, a la salida tenemos a la la misma 
tensión que a la entrada, pero el generador Vs, no entrega 
ninguna Corriente. 
restador 
Vamos a presentar una primera configuración que, si bien es "restadora", tiene algunos 
inconvenientes, Entonces, la versión definitiva, 
Ejercicio 31 : Determinar la tensión de salida del siguiente circuito, 
Como la entrada no inversora está a potencia' vs y las entradas no tienen diferencia de potencial, 
entrado inversora también está a dicho potencial Vs. Aplicando IO fórmula del potencial a dicho 
nodo, Ob tendremos: 
Multiplicamos miembro a por R' R' y despejando la tensión de salida 
29 Ing. Pa Cia 
Teoría de los Circuitos — Resolución de Circuitos 2.6 A este amplificador IO llamaríamos «restadora. Podemos Ver que la tensión de salida depende de la 
resta de las dos tensiones de entrada, multiplicadas cada una de ellas por la ganancia 
correspondiente. Vs queda multiplicada por la ganancia de un amplificador no inversor, mientras 
que la tensión VI queda multiplicada ganancia de amplificador A esto IO 
volveremos a ver más adelante cuando estudiemos el principio de superposición, 
Sin embargo, la tensión Vs tiene un coeficiente de proporcionalidad mayor que la tensión VI. Una 
forma de solucionarlo es atenuando a la tensión Vs antes de al AO- 
En este caso, la tensión está atenuada previamente, Asi, obtenemos la tensón V, 
v • — v2 
Reemplazando en la expresión del ejercicio anterior: 
Sin embargo, seria interesante que nos quede de la siguiente manera: 
Para que ocurra esto, Se tiene que curnplir que: 
Simplificando RE 
Si pasamos dividiendo a R', y los términos que contienen R. y R' al otro lado: 
O también: 
Que es la condición para que el amplificador sea un restador Esta condición, no implica 
que las resistencias sean iguales entre si. Asegurándonos de esto entonces nos quedará: 
Y este es el que conocemos definitivamente "amplificador restador". 
3C) Inga Pa Cia 
Teoría de los Circuitos — Resolución de Circuitos 2.6 Como las tensiones a amplificar V' V V' están aplicadas directamente a las entradas de los 
amplificadores, estas tensiones respecto a tierra aparecen en Eos nodos entre las resistencias 5 y 6, 
tal como está en el circuito. 
Por otro lado, a la salida, tenemos un amplificador restador, para el cual podemos decir que: 
Por Io tanto, necesitamos relacionar a estas dos tensiones V', y con V, y VI. Esto es muy fácil, ya 
que tenemos que plantear el divisor de tensión formado por las resistencias R' V R'. 
Por inspección Simple que: 
2R6 + 
Por Io tanto, la tensión de salida Vo será: 
R2 2R6+Rs 
2R6 + R.; 
- vi) 
Este es también un amplificador restador, con algunas particularidades: Los generadores V.y 
V' no entregan corriente, porque este amplificador de instrumentación presenta impedancia de 
entrada infinita en ambas entradas (V además, s'nétricas). El hecho de conseguir elevadísimas 
ganancias con vabres bajos de R, hace que sea empleado en circuitos de lazos y tal 
motivo, Io conocemos como "amplificador de instrumentación" 
Caso de estudio del de Celda carga 
una celda de carga es un sistema qLR se defonna por la acción del peso de un Cuerpo de una 
manera especifica A mayor peso, mayor deformación, 
más da 
fija 
LOS Sólidos Se deforman al Ser sometidos a esfuerzos. Las celdas de carga tienen una forma tal, que 
Se defman principalmente en los puntos indicados más arriba El Objetiva es "medir" esas 
deformaciones y relacionarlas con el peso Esto IO hacemos por media de "galgas extensométricas• 
(strain gauges, en inglés). Son una suerte de estampillas plásticas (kapton o poliamida) flexibles, que 
Se adhieren a los Objetos donde pretendemos determinar Si hav o no deformación V de que orden es 
Las galgas extensométricas tienen depositadas sobre su superficie "pistas" de un metal que le dan 
un valor de resistencia entre sus extremos, por ejemplo. El metal es una aleación Cuya 
32 Ing. Pa Cía ppa 
Teoría de los Circuitos — Resolución de Circuitos 2.6 resistividad varia POCO Con la temperatura, por ejemplo, Constantán (aleación de de cobre y de 
de níquel, con coeficiente de temperatura de '"Cl, 
La propiedad princoal de las galgas extensométricas es la de variar la resistencia que presenta en 
sus extremos, según la deformación en su eje principal. 
La siguiente es una imagen de tamaño real de una de estas galgas 
Wim pal 
Con las cargas, la celda de carga se deforma principalmente donde se instalan las migmas. El 
fabricante de las celdas relaciona las cargas Con las variaciones de resistencias. 
.zK,n 
Por ejemplo, para una celda Con determinadas galgas, el fabricante puede indicarnos que 
V Las galgas se interconectan entre si, fomando un puente de Wheatstone, 
según el siguiente esquema: 
Donde las galgas que Se estiran aumentan de valor y las designamos Con A las galgas que Se 
que además reducen su valor, las designamos De esta manera, podemos escribir que la 
tensión que entrega el puente de Wheatstone V, de la siguiente manera: 
Teniendo en cuenta que las resistencias varían Con la deformación de la celda: 
Reemplazando: 
Ro + JR-(Ro - JR) 
Ro * ZR — 
2dR 
2 RO RO 
Teniendo en cuenta que la resistencia cambia con la masa medida, según el dato del fabricante: 
Y esta tensión de salida del puente de la en el amplificador 
i nst e 
2R6+ R 
Rt 2R6 
E Km 
El amplificador de instrumentación AD623 de Analog Devices, tiene sus resistencias internas: 
R,-SOAO 
La resistencia R, es externa y por Io tanto, determinada por el usuario: 
Por IO tanto, la expresión quedará; 
33 Ing. Pa Cía ppa 
Teoría de los Circuitos — Resolución de Circuitos 2.6 100kn 
2R6+R5 
Supongamos que pretendemos que una masa de Skg produzca una tensión de salida de IV en el 
amplificador. Determinemos el valor de R, que nos permite llegar a esa condición: 
100kn 
1 ookn 
Quedándonos finalmente: 
100A•n 
E Km 
1 ookn Vo 
E Km 
Si al puente de Wheatstone Io alimentamos con 12V„ y recordamos que nos quedará: 
100kn 
Éh%ñ-l 
100kn 
31,58kn 
0 004 
121,' -É 5kg 
Evidenternente, no es un valor normalizado, pero obtenerlo Con un resistor ajustable. 
Queda para el lector representar el circuito resultante. 
Fin del caso. 
Vamos a estLKfiar circuitos cuya tensión de salida son proporcionales a las integrales o a las 
derivadas de ciertas señales. 
Determinemos la tensión salida Va del siguiente circuito: 
Ya sabemos que corno la entrada inversora está a masa, inversora Virtualmente también IO 
está. También la que circula las del dispositiw es nula, IO 
tanto, la corriente del capacitor llegando al noú:•, es igual a la corriente de la resistencia que sale de 
Des arrolla n do : 
d(vs- rv) 1 
— ñ(rv - vo) 
Despejando la tensión de salida 
ES decir, que la tensión de salida directamente proporcional a la derivada al tiempo 
de la tensión de entrada Vs. También debemos destacar que dicha derivada Se en VIS, pero 
al estar multiplicada por el producto RC que se mide en segundos, el resultado final es en ohms, 
Ing. Pa Cia 
Teoría de los Circuitos — Resolución de Circuitos 2.6 Emcio 32: de del 
33: de soNdo del 
Exponond adore V ritmadores 
34 de Sjguiente C"CuitO CM de 
ΡΟΜ d diOdO de ShOCkjev 
EiertiCjO 35; de pequeEo de 
36 
Ing. 
de Ιος — de CirtuitOS 2.6 Suma dores restadores 
EWcao 36: la de del amito. 
EWcao 31: la de del cimto. 
38; que; 
tn(ah) = Ina+lnb 
ro m bien que: 
In(ab) I 
A. un cim.ito a la "lida de al de 
¿Que "muito ? 
¿Cómo "Ju c'. ? 
Ejercicio Sabkndo p opiedada circuito que a mda sea capm de 
entregw al de dos 
Estos ejercicios no agotan las posibilidades de circuitos Con amplificadores operacionales, En 
realidad, hemos presentado una metodología de análisis_ 
37 
Ing. pablo Ciappa 
Teoría de los Circuitos — Resolución de Circuitos 2.6 operacionales realimentados positivamente • 
Nuevamente vamos a analizar circuitos con amplificadores que, para deteminar la señal de salida, 
deben considerar la señal de entrada V también la misma salida que se llaman amplificadores 
realimentados. Pero la diferencia es que ahora vamos a realimentar a la entrada NO INVERSORA del 
Amplificador Operacional, 
Comparador con histéresis 
Determinemos la tensión de salida del siguiente circuito. 
En este Caso, tenemos realimentación positiva, porque la señal de salida es enviada a la entrada 
no im•ersora del AO PM IO tanto, tenemos que a determinar esta tensión entre entradas del 
AO. Del circuito, podemos decir que: 
Vamos a representar gráficunente esta ecuación: 
Vemos que Se trata de una relación entre la tensión de salida Vo y la que tenemos entre entradas E', 
Con la tensión del generador de señal % parámetro_ 
Como la tensión entre entradas E aparece con un signo positivo, se trata de una recta de pendiente 
unitaria también positiva. Esta recta tiene las Siguientes propiedades: 
Si la tensión entre entradas E es nula, la tensión de salida tomará como valor a la tensión 
del de Vs 
Si la tensión entre entradas tomara el valor - entonces la tensión de salida Se 
Si aurnenta el valor de la tensión del generador de Señal Vs. cambiarán tanto la ordenada de 
origen como la abscisa en donde Se anula la tensión de salida, pero la recta Se mantendrá 
Con la misma pendiente unitaria, 
Como grafiamos la curva quebrada de cornportamiento caracteristico del AO junto a la que 
estudiamos recién, rwevamente observaremos que el Circuito trabajará donde de las "Curvas" Se 
cortan. El resultado es algo llamativo, porque encontramos que las curvas se cortan en tres m.JntOS. 
De los tres puntos, el del medio es teóricarnente posible, nunca Se da en la práctica. El 
amplificador estaría trabajando a tensión de salida igual a Vs v con entre entradas E, nula, 
38 Ing. Pa Cia 
Teoría de los Circuitos — Resolución de Circuitos 2.6

 

 

Pero Si por alguna interferencia, aparece una pequeña tensión entre las entradas del amplificador 
operacional, la salida tomará un valor t%-cdebido a la ganancia infinita. por tanto, esta situación 
es inestable, 
En este caso el arrWificador operacional tomará una de las dos situaciones: 
Tensión de salida Vo V tensión entre entradas Vcc-V% 
Tensión de salida Vo •Vcc, tensión entre entradas E - - 
En esta situación, no hay de predecir cuál de las dos posibilidades es la se va a dar. 
Pero si la tensión de entrada Vs (Aplicada a la entrada inversora) es mayor al valor tendrernos 
la s i g uiente situaciórr 
Ahora, la tensión de salida es directamente Ver. Por ejemplo, si V,-v =15V, y 
estaríamos en la Siguiente situación: 
15,11' 
Como sabemos los valores de la tensión de entrada V de salida, podemos calcular la tensión entre 
entradas del operacional: 
Redibujando las tensiones (teniendo en cuenta los signos): 
Vo 
¿Qué Sucede Si reducimos la tensión de entrada a 14,gv? Absolutamente nada: 
39 
Ing. pablo Ciappa 
Teoría de los Circuitos — Resolución de Circuitos 2.6 Para que realmente Se produzca un cambio, tendremos que hacer IO necesario para que la tensión 
entre entradas E, se anule V cambie de signo, para que se anule, tenemos que que la tensón 
de señal Vs tome el valor -ISV, Si hacemos que tome el valor -14,9V, tendremos la siguiente 
situación: 
-14,91' 
-0,1V 
Vemos que está justo antes del cambio. Si hacemos negativa a la tensión de señal Vs, 
conseguiremos la tensión entre entradas lo que invertirá la tensión de salida 
4-0,1 v 
Pero co" valor de E' 
la salida que 
E, 
-1 S,IV 
En ese Caso, la tensión de salida Vo tomará el valor 
E, 
Es sumamente interesante notar que en el instante en que Se produce el cambio de la tensión de 
salida Vodesde el valor valor + %r•, la tensión entre las entradas del amplificador 
operacional trabajando Corno comparador es nula. 
Si ahora volvernos a aumentar la tensión de entrada esta deberá volver a superar el valor 
para que la tensión de salida vo haga la transición desde • a -Vc•r• (ES decir, que volveríamos al 
40 Ing. Pa Cia 
Teoría de los Circuitos — Resolución de Circuitos 2.6 gráfico anterior). La transición Se producirá cuando la tensión Ei entre las entradas del 
amplificador operacional trabajando como comparador sea nula. 
En resumen: 
Si hacemos que la tensión de señal de entrada Vs sea menor que este circuito hace que 
la tensión de salida Vo tome el valor Si 
Y Si hacernos que la tensión de señal de entrada Vs sea mayor que este circuito hace 
que la tensión de salida Vo el valor - Vcc(SimbOlicamente: Si Vs>Vcc-) 
Y si la tensión de entrada Vs está entre -Vccy +Vc-c entonces la tensitH1 de salida 
puede tomar cualquiera de los dos valores t Va-, dependiendo de cuál tenia inmediatamente 
antes. 
Este comportamiento, muestra que la tensión de salida Vo depende en realidad de la señal de 
entrada Vs, y podemos graficar de la siguiente manera: 
ES decir que IO podemos considerar un "comparador". ES decir, que el circuito Se comporta como un 
comparador, pero los umbrales de cambio no Son los mismos Si estamos aurnentando la tensión de 
señal Vs o si estamos reduciendo la misma. Por este motivo, a este comparador los "de 
histéresis". Histéresis es la tendencia de un material a conservar una propiedad en ausencia de la 
causa que la ha generado. 
Este comparador que hemos obtenido presenta algunas características que pretendemos cambiar. 
Una es que los umbrales de cambio están muy separados. Con la señal de entrada Vs tenemos que ir 
más allá de ±Va-para producir los cambios. Esto es porque ponemos la señal de salida 
directamente en la entrada no inversora del 
Otra particularidad que pretendemos modificar es que los umbrales de cambio están centrados en el 
a veces necesitamos que estén en un cierto vúr_ 
A veces es necesario que el lazo de histéresis sea positivo, es decir, que las tensiones de sedal de 
entrada V' elevadas produzcan salidas + mientras que las señales negativas de entrada Vs, 
41 
Ing. pablo Ciappa 
Teoría de los Circuitos — Resolución de Circuitos 2.6

 

Modificadón del ancho de la Ventana del de Wstéresis 
El generador de señal necesita ir más allá de cambiar de estado al comparador de 
histéresis, debido a que realimentamos directamente la tensión de salida que toma los valores 
a la entrada inversora. Si realimentamos por medio de un divisor de tensión esta señal. en la 
entrada no inversora tendremos los valores: 
VEC 
Y esos serán los valores que deberemos "superar 
para cambiar al comparador de histéresis. A estos 
valores, los identificaremos como (para el umbral 
de cambio superior) y V' (para el umbral de cambio 
inferior): 
La característica de este quedará graficada de la siguiente manera: 
Si IO pretendemos jÑificar formalmente, estudiamos el circuito de entrada: 
Vs+Ei—1'1 
con ¯ vo 
Por lo tanto, podemos decir que la tensión de salida Vo es: 
Si consideramos a la tensión de señal Vs como una constante, al graficar la tensión de salida Vo en 
la tensión entre entradas E» quedará: 
Vemos que se trata de una función entre la tensión de salida Vo y la que tenemos entre entradas E, 
Si la tensión entre entradas toma el valor entonces la tensión de salida Se anula. 
42 Ing. Pa Cía ppa 
Teoría de los Circuitos — Resolución de Circuitos 2.6 Si volvemos a aumentar la tensión de entrada Vs, deberá volver a superar el valor V 
para que la tensión de salida Vo tome el valor (Es decir, que volveríamos al gráfico anterior), 
Resumiendo: 
Si la tensión de entrada Vs supera el valor la tensón de salida Vo = -Vec 
Si la tensión de entrada Vs subyace al valor la tensión de salida Vo *Vm. 
Y Se grafia corno Va hernos Visto. 
Comparador de histéresis positivo 
Es el siguiente circuito; 
En este circuito, la realimentación positiva hace que la salida Se sature y tome los valores 
Como la señal ingresa por la entrada no inversora, un muy grande de ella hace que la salida 
tome el valor *Vcc, y viceversa. Gráficamente: 
Ahora, tenemos que deteminar donde se producen las transiciones, es decir, las V" y VE_ 
Así, para este circuito tenemos: 
Y en particular: 
V + (Aplicando superposición) 
V¯ VR (Que puede un diodo Zener, trabajando en zona Zener) 
Y esto Se traduce 
VS + 
Para determinar las transiciones, sabemos que las mismas se producen cuando la tensión entre 
entradas E' es nula. Y tenemos dos transiciones, porque la tensión de salida Vo toma los valores 
Teniendo en cuenta esto: 
(±Vcc) ¯ VR 
Vs + 
Despejando la tensión de señal Vs: 
Ing. Pa Cia 
Teoría de los Circuitos — Resolución de Circuitos 2.6 Vs — — ) 
Y de esta manera, podemos decir que: 
La representación gráfica de la salida es: 
Promediando los podemos determinar que el ciclo de histéresis está centrado en: 
Y tiene ancho: 
2Ruvcc 
Estas dos facilitan en diseño de estos. 
Comparador de histéresis negativo 
ES el siguiente Circuito: 
En este Circuito, la realimentación hace que la salida Se sature y tome los valores ±V«•_ 
Como la señal Vs ingresa por la entrada inversora, un valor muy grande de ella hace que la salida 
tome el valor -Vcc, y viceversa. Gráficamente: 
para determinar las transiciones VH V vo Seguimos el Siguiulte precedimiento: 
45 Ing. Pa Cía ppa 
Teoría de los Circuitos — Resolución de Circuitos 2.6 Y en particular: 
VR (Aplicando 
Y esto se traduce en: 
Ahora, determinamos las transiciones considerando la tensión entre entradas E' es nula, V que la 
tensión de salida Vo toma los valores ±Vcc: 
— Vs 
Despejando la tensión de señal Vs: 
VR (±Vcc) 
Y de esta manera, decir que: 
vcc 
La representación gráfica de la salida es: 
El umbral inferior no tiene porqué ser obligatoriamente negativo. Lo hemos representado asi, al solo 
efecto de hacer notar que es posible que tanto para este comparador Como para el anterior, uno o los 
dos umbrales pueden Ser negativos. 
los podemos determinar que el Ciclo de histéresis está 
va 
Y tiene ancho: 
Estas dos ecuaciones fa catan en diseño de estos. 
Aplicación de los de histéresis 
LOS comparadores de histéresis Se usan cuando necesitamos verificar Si una señal pasa por un cierto 
nivel (superior o inferior) viene acompañada de algwla perturbación acotada en Su amplitud, 
pero impredecible en su valor. 
46 Ing. pablo Cía ppa 
Teoría de los Circuitos — Resolución de Circuitos 2.6 Veamos el Siguiente caso: 
La señal Vs primero dismiMJve, V aumenta_ El comparador compara contra un umbral y 
avisa cuando la señal cae por debajo del umbral entregando una señal de salida Va nula. Pero la 
señal de entrada Viene acompañada Con una componente de ruido, que produce en cada 
transición una serie de pulsos espurios. Si a esta señal de salida la a un contador de 
eventos, e lugar de registrar que la señal Vs cayó una vez debajo del umbral y luego recuperó su 
valor, quedará registrado que cayó 5 veces len este caso). Si a la señal V,' la usamos para poner en 
marcha motor, para iniciar el proceso de recuperación de la señal Vs, estaremos al 
motM a serie de sucesivos procesos de arranque V parada que pueden a dañarlo, o por lo 
menos acortar la vida útil de los componentes. 
En cambio, Si ponemos un comparador de histéresis, Cuyo Centro está en VR, V Con un ancho de 
histéresis que al doble de la amplitud máxima del ruido, tendremos el siguiente resultado: 
También, la histéresis es una propiedad extensamente empleada en los Sistemas regulados. Como 
ejemplo, podemos mencionar los sistemas de calentamiento por medio de resistencias eléctricas, Si 
dejamos conectadas las resistencias todo el tiempo, obtendremos una temperatura que podriamos 
llamar máxima, Si nosotros necesitamos una tem*ratura menor, tenemos las Siguientes opciones: 
Reducir el valor de la corriente, 
Reducir el valor de la tensión a*icada 
Poner varias resistencias que disipen menos potencia cada una, y conectar las que 
necesitarnos para llegar a la temperatura necesaria _ 
Reducir el valor de la corriente o de la tensión tiene sus requerimientos específicos, 
Conectar las resistencias adicionales es bastante fácil de implementar, pero ineficiente. Pero 
todos los casos, tenemos que quedarnos cerca del Sistema a para controlar que el 
ajuste que hicimos es el adecuada. 
En cambio, si ponemos un "comparador", cuyo umbral de cambio genere la señal que encienda o 
apague según Sea necesario el calefactor. implica que Va no es necesario que nos quedemos cerca 
Ing. Pa Cía ppa 
Teoría de los Circuitos — Resolución de Circuitos 2.6 para Ver Si la temperatura adecuada. Notemos que no mencionamos un "comparador de 
pero si el sistema reacciona es decir, al encender el calefactor, el sistema de calienta 
repentinamente, y viceversa, entonces. estaríamos encendiendo y apagando el calefactor muy 
frecuentemente. Las resistencias, en general, soportan esta condición. Pero Si además, tenemos un 
motor de un soplador que remueve el aire para homogeneizar la temperatura, tenemos que 
tener en cuenta que a un motor no podemos estar encendiéndolo y apagándolo frecuentemente, al 
menos que IO confirmernos previamente Can el fabricante del mismo, 
En cambio, un -comparador de histéresis", nos permite encender el calefactor en un de 
temperatura, y apagarlo en otro valor, lo que nos permite aumentar notablemente el tiempo que 
dura el ciclo de encendido y apagado. 
Algo similar, Vemos en los acondicionadores de aire. LOS aparatos domésticos, cuando los ajustamos 
a en verano los mismos aproximadanrnte se activan en 27'C, y se desactivan en 21 'C. 
NIC - Convertidor de irnpedancia negativa 
En el circuito que acabamos de analizar, supongamos que 
predomina la realimentación negativa, V pretendemos saber 
qué impedancia presenta el circuito al generador de sehal. 
decir es R, más la que presenta el resto del 
circuito Esta impedancia es: 
Pero la comiente es igual 
Y la tensión de relaciona Con la de la entrada irwersora: 
Y al tener realimentación negativa, las tensiones respecto a tierra de las entradas inversora y no 
so n 
Reemplazando en la expresión de la irnpedancia restante: 
ES decir. al generador le presentamos una impedancia que consta de la resistencia R', más la 
estructura formada por el amplificador AO, y las resistencias R', R' V R'. La anteúltima 
expresión nos indica claramente que la estructura A04Ru4R»Ra presenta una resistencia negativa: 
48 Ing. Pa Cia 
Teoría de los Circuitos — Resolución de Circuitos 2.6 Si bien el planteo es sencino de hacer, asume que el circuito se com*.rta como si trabajara con 
realimentación negativa. Esto es cierto, pero también tiene realimentación positiva. 
positiva y negativa 
Como el titulo Io indica, se da cuando ocurren las dos realimentaciones al mismo tiempo. 
estudia de la misma manera que los casos anteriores. 
El puede hacerse con una señal de entrada en el circuito no inversor o en ambos. 
Para determinar tensión de salida Va del circuito, nuevamente estudiaremos el comportamiento de 
la tensión de entrada al amplificadM 
En este circuito, tenernos que: 
V+ (Aplicando el principiode superposición) 
(Aplicando divisor de tensión) 
Y esto Se traduce 
Vs + 
Para deteminar el del Circuito, despejemos la tensión de 
Si definimos: 
49 
Ing. pablo Ciappa 
Teoría de los Circuitos — Resolución de Circuitos 2.6 Caso RN >RP) la realimentación negativa RN. 
Como ya suponemos, se trata de un amplificador 
lineal, con salida proporcicr,al a la entrada, 
siempre y cuando nos mantengamos dentro de 
Ciertos limites _ La expresión matemátka de la 
tensión de salida es: 
RP-RN R, + R2 
Y su representación gráfica. junto con la 
característica de salida del operacional, El trabaja de forma tal que En ese caso, 
tendremos que la tensión de salida es: 
Y simplificando: 
Rt R. -R2R4 
pero como realimentamos principalmente en forma negativa: 
De donde conviene Como: 
R2R, -R, 
Y la salida es a la tensión de señal de entrada, 
NIC de negativa analizado desde la realimentación positiva y negativa 
En el cira_'ito que de analizar, que predomina la realimentación negativa, y 
pretendemos saber qué impedancia presenta el circuito al generador de señal. 
Para ello, determinar qué corriente Circula por dicho generador. 
La tensión del generador también es igual a: 
Vs 
Y la tensión en la resistencia, también sale de aplicar la ley de Ohm: 
Si predomina la realimentación negativa en el Circuito, entonces E —O, V el potencial de la entrada 
no irwerSOra es igual al de la 
51 Ing. Pa Cía ppa 
Teoría de los Circuitos — Resolución de Circuitos 2.6 Conve te nsión-co•rrialte 
Esto que acabamos de obtener, nos permite diseñar el siguiente circuito: 
Si hacemos que Rü—RrRpRpR. entonces la resistencia equivalente a R' es el paralelo de R y 
Rt, resultando menor que R, V aseguramos la de la realimentación negativa. Esto 
nos afimar que el conjunto resistencia equivalente igual a -R, 
Por Io tanto, podemos redibuiar el circuito de la siguiente manera: 
Si reemplazamos al generador de tensión con su resistencia en serie por un generador de corriente 
en paralelo Con esa misma resistencia, quedará: 
ES interesante ver el resultado de una resistencia en paralelo con Su mismo vúr negativo: 
Por IO tanto, el generador de corriente Ve Corno única carga a la impedancia de carga, a la que le 
su comiente V VR_ Es decir que la impedancia de carga ZL, sobre el de su 
corriente, que viene impuesta por el generador de tensión de señal y el valor que hemos elegido 
para las resistencias R, Por este motivo, este circuito Se comporta corno un generador de corriente, 
y lo corno tensón -corriente. 
Int egra dor no inversor 
una de las aplicaciones del circ•aito que acabamos de Ver es el integrador no inversor 
La corriente que entrega el generador es: 
z—_ 
Convertidor Impedancia y Giradores 
FALTA 
53 
Ing. pablo Ciappa 
Teoría de los Circuitos — Resolución de Circuitos 2.6 Caso de estudio: Regulador de tensión básico Con Op Amp. 
En el sig'iente circuito, es un regulador de nivel de tensión de salida 
Vo 
El diodo ZENER mantiene una tensión prácticamente constante, a las posibles variaciones de la 
tensión Vs. En cambio, en R, y R, tenernos un divisor de tensión, En la resistencia R, tenemos una 
tensión que es proporcional a Vs. 
Con valores elevados de la tensión del divisor V" es mayor que la del Zener la salida 
del AO se mantendrá en un nivel alto, De esta manera, el Led quedará en y se 
iluminará. 
En cambio, Si Vs Cae por debajo de un cierto valor, la tensión del Zener superará a la del divisor 
Así, la tensión E, se volverá negativa, y producirá que la salida del tome el valor - 
Vcc_ De esta manera, el quedará en mersa, V se apagará. 
En resumen, este circuito nos avisará cuando la tensión Vs cae por debajo de un cierto valor. 
Más formalrnente, el comportamiento es tal que: 
54 
Ing. pablo Ciappa 
Teoría de los Circuitos — Resolución de Circuitos 2.6 Proporcional ida d 
Vamos a ver presentar este método por medio de un ejempb. 
Resolver el siguiente circuito. 
R, 
600 R, 
Normalmente averiguamos los valores de las resistencias equivalentes. Para las resistencias R' y R.: 
+ R2 2011 + bon gon 
Para las resistencias R" Rn: 
para las resistencias R. y Rn': 
podemos resolver el circuito: 
80n + aon 
+ — Ion + 40n = 50n 
E 
2001' 
¯ son ¯ 
Y ahora podernos determinar las tensiones y corrientes: 
mn 
200 
20V 
nav 
una alternativa seria preguntarnos qué generador poner para que por la resistencia de 
600Circule una corriente de La secuencia de Cálculo es la siguiente: 
1001' 
20'2 
60'2 R, 
A la derecha escribirnos el proceso de Cálculo. Vemos que Con IWV en la entrada, Obtenemos IA en 
la resistencia de Coma el real es de esto Significa que todas las tensiones y 
Corrientes deben multiplicarse por dos. 
LOS Cálculos de tensiones y corrientes en ambos casos Son sirnilares. La diferencia está en que Con el 
segundo método evitarnos todos los Cálculos de las resistencias que, Si bien no Son difíciles, 
cierto trabajo. 
de 
55 Ing. pablo Cía ppa 
Teoría de los Circuitos — Resolución de Circuitos 2.6 Ampliamente utilizado en la fisica, la única limitación que tiene es que solamente Se aplica a 
sistemas lineales, Si tenemos un circuito cualquiera con generadores de tensión y de corriente para 
el cual planteamos las ecuaciones de mallas: 
para determinar una corriente cualquiera, por ejemplo, la primera: 
Cuando desarrollamos el determinante de arriba por menores complementarios: 
+ R 22 
detR 
Ez +R22 
det R 
E2 +R22 
detR 
- R2K 
Así, decir que la comente de malla I depende de cada uno de los generadores tensión 
por separado. Sin embargo, esta no es la forma en que aplicamos este método. Veamos un ejemplo. 
Resolver el siguiente circuito por el principio de superposkión. 
Aplicar el principio de superposición, implica resolver el circuito analizando el efecto de cada 
generador por separado, V luego superponer los resultados parciales para Ver el resultado final. Para 
ello, ta" merm y el rewltMlte A 
continuación, "pasivamos" el generador que habia quedado activo, "activamos" un generador de los 
que habían quedado "pasivados", y resolvemos el circuito resultante. Así, continuamos hasta que 
todos los del circuito actiwdOS, por IO menos y a IO una Para 
resolver el circuito, debemos primero identificar los sentidos que consideraremos positivos de todas 
las magnitudes que Vamos a calcular 
56 
Ing. pablo Ciappa 
Teoría de los Circuitos — Resolución de Circuitos 2.6 Y Con estas referencias, deberíamos llenar la siguiente tabla: 
Gen. Acta E: 
Y de esta manera averiguarnos todas las tensiones y todas las comentes de cada de los 
del circuito. Antes de embarcarnos en el llenado de toda la tabla, primero analicemos 
Si podemos anticipar algunos resultados Sin tener que hacer Cálculos, y Si realmente es necesario 
completar toda la tabla para *Jder resolver el circuito, Veamos el caso del generador Cuando 
está activo, entrega y el resultado final tiene que ser también 'V. Evidentemente tiene que 
entregar DV Cuando está "pasivado", 
Gen. Act. E 
TOTAL av 
La única forma de asegurar esto es reemplazando al generador E' por un cortocircuito (cable) 
cuando está V tiene que entregar OV_ Así, cuando está activo en generador de corriente 
el circuito que tenemos que resolver es el siguiente: 
Así, podemos resolver el circuito parcial: 
Y completar parcialmente la tabla: 
Gen. Att. E: 
1/3A 4 
2/3 v 
2,'3A 
IA4 
Veamos el caso del generador Cuando está entrega IAV, V el resultado final que Ser 
también Evidentemente tiene que entr"ar OA cuando está "pasivado" 
Gen. Act. 
57 Ing. Pa Cia 
Teoría de los Circuitos — Resolución de Circuitos 2.6 La única forma de asegurar esto es reemplazando al generador por un circuito abierto cuando está 
"pasivo" V Obtener O" Asir cuando está activo en generador de Corriente E', el Circuito que tenemos 
que resolver es el siguiente: 
Así, resolver el circuito parcial: 
20 
Y completar totalmente la tabla: 
Gen, Act, 
8/3V 
2/3V 
4/3V 
2/3V 
av t 
4/3A 
2DA 
2A 
En realidad, Si observamos el cuadro, entre e o entre e tenemos la lev de Ohm. SI 
averiguamos una de las magnitudes, ya tenemos la otra, sin de calcular todos los valMes 
parciales. 
Por Io tanto, de las columnas, se suelen eliminar las de los generadores, y las de las tensicmes, 
quedando para averiguar únicarnente las Corrientes, 
Resolver el siguiente circuito por el principio de superposición. Determinar las potencias parciales y 
las totales 
Verificar la aplicabilidad del principio de Con las potencias. 
58 
Ing. pablo Ciappa 
Teoría de los Circuitos — Resolución de Circuitos 2.6 El principal indicador de que la situación normal, es que por el cable que pusimos circulan OA Esto 
significa que podemos eliminar dos elementos (La resistencia V uno de los generadores que 
agregamos, Y el resto del circuito se sigue comportando de la misma manera como si no se hubiera 
enterado del cambio. 
40 V 
Ion t mn 
60vl Ion 
1001' 
loor 
La resistencia involucrada en el cambio que hicimos Se entera del cambio, La conclusión es 
que podemos reemplazar una resistencia del circuito por un generador de tensión, cuya tensión sea 
igual a la tensión que tiene la resistencia, y el resto del circuito se seguirá comportando de la misma 
manera, como podemos verificar muy fácilmente. 
Otra posibilidad es el reemplazo con dos de comente en antiparalelo. 
mov 
601' 
Podemos Ver que hemos incorporado dos amperímetros que tienen indicación Gracias a esto, 
de los donde están los amperímetros, o los sin que Se 
entere el resto del circuito o la m resistencia involucrada. Es decir que podemos seguir 
trabajando con el siguiente circuito: 
1001' 
¿Para qué Sirve este principio que nos pide que segarnos la solución del circuito previamente? 
Observaciórv Aplicar el principio de Sustitución, que el Circuito antes y después de la 
sustitución tener la misma solución. 
60 Ing. Pa Cia 
Teoría de los Circuitos — Resolución de Circuitos 2.6 En el SigLiente Caso, determinar cuándo es posible aplicar el principio de sustitución. 
En el siguente caso, determinar si es aplicable o no el principio de 
Dado el siguiente circuito, aphcando el principio de sustitución en RU analizar las corrientes que 
circulan por cada generador. 
61 Ing. Pa Cía ppa 
Teoría de los Circuitos — Resolución de Circuitos 2.6 Teorema de o estrella -triángulo 
A veces, algunos circuitos que presentan un elevado número de ecuaciones necesarias para 
resolverlos, pueden simplificarse mediante esta transformación. Los circuitos trifásicos son algunos 
de los casos donde podemos aplicar este método. 
Determinar las lecturas de los óhmetros a uno por ves) si las resistencias R", R. y Rc 
Lectab - RA + RE 
valen l, 2 V 
Los de las lecturas serán: 
Lectbe 
Lect bc Rc 
- 2n+3n-5n 
Lectac = = In + sn 
para el esquema del caso anterior, si las lecturas dieron 7, 9 y ¿cuánto vakn las 
resistencias individuales? 
Hay varias fom.as de analizar este caso. La más intuitiva es que si las kcturas aumentaron 
idénticamente en es porque cada resistencia aumentó 212_ Sin esta respuesta requiere 
que primero resultados anteriores, que exista simple entre las 
resistencias, y cierta habilidad para los manejos de números. 
vamos a responder la pregunta desde Cero. ES decir que tenemos que resolver el Siguiente Sistema 
de ecuaciones: 
RA + — 7n 
Su solución es muy sencilla. De todos los métcMSos disponibles, podemos aplicar el de sumas y restas. 
Por ejemplo, Si sumamos las dos primeras ecuaciones V restumOS la tercera: 
+ Re) + (RA + (Rg+ Re) - 912 
2RA— R, —312 
De la misma determinaremos que: 
RE — 412 
Si las tres resistencias estuvieran dentro de una caja negra con sólo tres bornes a, b, y c accesibles, 
mediante medidas externas, podemos cómo Son los componentes. 
62 Ing. Pa Cía ppa 
Teoría de los Circuitos — Resolución de Circuitos 2.6 Para determinar la resisterxia de puesta a tierra de una jabalina (Electrodo de PAR), Se hincaron 
(entemaron parcialmente) dos jabalinas auxiliares más cortas (Electrodo Aux), según el siguiente 
Caja de 
inspeccion 
Las mediciones dieron: 
Rt 2sn 
R, 300 
R, asn 
Jabalina 
Deterrninar la resistencia de la puesta a tierra en cuestión, ¿ Cómo Son las otras resistencias? 
Sabiendo que la resistencia de puesta a tiewa de Lma jabalina es: 
Si la jabalina tiene una longitud de 1,5m ¿Cuánto vale la resistividad del terreno? 
63 
Ing. pablo Ciappa 
Teoría de los Circuitos — Resolución de Circuitos 2.6 Determinat las lecturas de IOS åhmetros (AplicadOS a uno por VB) Si las resistencias Re, 
RAH 
RBc(RAH 
RBC + + RCA 
Rea valen respectivamente 3,670, 1 IQ V 5, SQ. 
Red/ Rae) 
LOS de las lecturas serån: 
Lectab 
RAB + RBC + RCA 
R8c(RA8 + RCA) 
RBC + RAB + 
RcA(Rnc + RA8) 
+ 5,5n) 
3,67n + lln + 5,5n 
1 + 5,5n) 
110 + 367n + 5,sn 
55n(11n + 3,67n) 
- 5,5n + +3.6m - 
Lect ab = RW/ RCA) 
3,67n16.5n 
3,oon 
20,17n 
lin9,17n 
= 5,oon 
20,17n 
= 4,oon 
20.1 In 
Podemos ver que Ios resultados son iguales a Ios obtenidos en el ejercicio anterior. Es deer, dos 
circuitos Se comportan de la Si estamos presencia de una caja negra 
con tres terminales y medimos entre ellos 3, S y 40: podriamos saber si adentro las 
resistentias estån en estrella o en triångulO? NO podriamos, al menos que la abramos para Ver 
hay adentru Esto se a que IOS dos circuitos son equivalentes. Esta equivalencia se 
el teorema de Kenneny que es el tema del pröximo ejercicio. 
IgualandO las expreSioneS de IOS I y 4, despejar IOS valores de las resiStenCiaS de la estrella 
en funciOn de las resistencias del triangulo_ 
Lectab RA + Rg 
Lectbc Rg Re 
(RBC + RCA) 
+ RCA 
+ RAH) 
Lectac RA + Rc 
RCA + + RAD 
Asi, sumando Lect ab con Lect at, y restando be. 
rando que tenemos 
RAB 
comün distribuyendo: 
+ m) + RcA(Rnc + RAM) — Rec(RAn + RCA) 
+ RCA 
Y simplificando queda: 
64 Ing. Pa Cia ppa 
Tearia de IOS Circuitos — Resoluciå-n de Circuitos 2.6 RAS + REC + RCA 
Así, podemos decir que: 
RAN + + 
Rgc 
Y de esta manera, tenemos las expresiones de las resistencias en estrella. 
las resistencias del triángub en de las resistencias de la estrella. 
Si llamamos 
RT RAS + Rac + 
Entonces las últimas expresiones anteriores son: 
Rgc 
Si multiplicamos estas expresiones mam de a dos sumumos, tendremos: 
R,teRcA RecR,te RecRAs R caRgc RcARge RAE REA 
RARE + + RcRA - 
Reacomodando: 
RhRacRca + RA8RicRcA + RA8REcRcA 
En el Segundo miembro, podemos Sacar factM común 
(RAS + REC + RCA) 
El paréntesis es igual a RE 
RAsRgcRcA 
RARO + RaRc + — 
Dividiendo mam por 
NOS queda: 
RARA + RARE + RcRA 
Con IO que podemos sirnplificar: 
Así, podemos escribir: 
65 
Ing. pablo Ciappa 
RARE + RERc + RcRA 
— Rac 
RARE + RERc + RcRA 
Teoría de los Circuitos — Resolución de Circuitos 2.6 RARO + ReRc + RcRA 
REC 
66 
RCA 
Ing. Pablo Ciappa 
Teoria de IOS Circuitos — Resolución de Circuitos 2.6 Teorema de Thevenin (también mendonado como de Von 
Basándonos en el principio de sustitución y en el de supemsición podemos llegar al teorema de 
Thevenin, El teorema indica que si identificar dos partes de un circuito en donde la 
vinculación entre ambas es sólo mediante dos cables. se puede sustituir una de las partes del 
Circuito Si es lineal, por un generador de tensión en Serie Con una resistencia. 
Supongamos, para simplificar. que una de las partes es sólo una resistencia R, que llamaremos de 
carga. Así, nos queda la siguiente Situación: 
RESTO DEL 
CIRCUITO 
Es decir que, en la resistencia de carga, tendremos una corriente que produce una caída de 
tensión h. Aplicando el principio de sustitución, reemplacemos la carga por un generador de 
RESTO DEL 
cmcuro 
Aplicamos ahora el princip• de superposición de la siguiente Pasivamos el generador por 
un lado, y después todos los generadores del RESTO DEL CIRCUITO simultáneamente, Así: 
A la izquierda vemos el circuito con el generador de corriente h pasivado, por que dejamos el 
circuito abierto, La corriente es nula, pero aparece una tensión que denominamos tensión en vacío 
Eu A la actiwmOS al de pasivado todos los 
generadores que hay en el RESTO DEL CIRCUITO, Ali solo quedan resistencias. generadores 
de tensión fueron reemplazados por mientras que los generadores independientes de 
Corriente fueron p-Or abiertos La tunsión presenta el Circuito de las 
generadores pasivados es aual a la corriente de carga multiplicada por la resistencia equivalente R.. 
67 
Ing. pablo Ciappa 
Teoría de los Circuitos — Resolución de Circuitos 2.6 Cuando superponemos los resultados nos queda la Siguiente situación en el circuito Con la 
resistenci 
RESTO DEL 
CIRCE," ro 
Vemos que la tensión de s*ida es, por ley de igual a RNE, mientras que el principio de 
superposición igual a Igualando ambas expresiones:RL/L = Eo — + 
Es decir que tenemos el siguiente circuito: 
Donde definimos como: 
Tensión de Thevenin Em a E', es decir la tensión que aparece en donde estaba la carga 
cuando la desconectamos quedando un Circuito abierto. 
Resistencia de Thevenin Rm a Rm es decir la resistencia que presenta el resto del circuito 
cuando pasivamos todos sus generadores V reemplazamos a la carga óhmetro. 
Conceptualmente, IO que debemos recordar principalmente es el circuito equivalente, Sus 
definiciones (que además contienen el procedimiento para calcular las partes del circuito 
Determinar el equivalente de Thévenin usando los de los dos experimentos. 
Determinar el equivalente de Thévenin usando los de los dos experimentos. 
68 Ing. Pa Cia 
Teoría de los Circuitos — Resolución de Circuitos 2.6 Determinar el equivalente de Thévenin usando los de los dos experimentos. 
Emplear el equivalente de Thevenin para empezar a resolver la polarización en modo activo del 
siguiente transistor MOSFET. Recordar que por la compuerta G no circula corriente continua de 
polarización. 
Emplear el equivalente de Thévenin para empezar a resolver la polarización en modo activo del 
siguiente transistor BIT. 
69 Ing. Pa Cia 
Teoría de los Circuitos — Resolución de Circuitos 2.6 ¿Qué diferencia hay con el caso anterior? 
7C) Ing. Pa Cia 
Teoría de los Circuitos — Resolución de Circuitos 2.6 Determinar la tensión en la resistencia R' Por medio del método o de Thévenin. 
Determinar los equivalentes de Thévenin de los siguientes circuitos. 
¿Qué conclusiones podemos sacar en este caso ? 
71 Ing. Pa Cía ppa 
Teoría de los Circuitos — Resolución de Circuitos 2.6 El Siguiente es un esquema de conexión de una Carga: 
de 
a 00 
El siguiente es el plano de la instalación eléctrica: 
Y el siguiente es el circuito eléctrico: 
FALTA 
Normalmente debemos tener en las que toman las cargas en distintos momentos: 
Una es la corriente que normalmente la atraviesa la segunda es la máxima corriente que IO 
atraviesa que es la de cortocircuito Ice, mientras que el tercer valor es de la máxima corriente que 
toma la carga durante la conexión I. 
En las instalaciones eléctricas, solernos usar interruptores automáticos de protección, ubicados en 
los ta*eros eléctricos. Además de las características típicas tales tensión de trabajo, núrnero 
de polos, temperatura de trabajo, etc., debemos tener en cuenta tres valores de corriente como 
mínimo para seleccionarlos. 
72 Ing. Pa Cía ppa 
Teoría de los Circuitos — Resolución de Circuitos 2.6 Teorema de Morton 
Nuevamente, basándonos en el principio de sustitución y en el de podemos llegar al 
teorema de Norton_ El teorema indica que si podemos identificar dos partes de un circuito en donde 
la vinculación entre ambas es sólo mediante dos cables, se puede sustituir una de las partes del 
Circuito Si es lineal, por un generador de Corriente en paralelo Con una resistencia. 
Supongamos, para simplificar. que una de las partes es sólo una resistencia R, que llamaremos de 
carga. Así, nos queda la siguiente Situación: 
RESTO DEL 
CIRCUITO 
Es decir que en la resistencia de carga, tendremos una corriente que produce una caida de tensión 
h. Aplicando el principio de sustitución, reemplacernos la carga por un generador de tensión. 
RESTO DEL 
cacuro 
Aplicarnos ahora el principio de superposición de la siguiente manera: Pasivamos el generador Vt 
por un lado, y después generadores del RESTO DEL CIRCUITO simultáneamente. Así: 
A la izquierda vemos el circuito con el generador de tensión h pasivado, por Io que dejamos el 
cortocircuito. ta tensión es nula, pero aparece una corriente de cortocircuito que denominamos 
Corriente de Norton A la derecha, activamos al generador de tensión Ve. que hemos 
pasivado todos los que hay en el RESTO DEL CIRCUITO Alli solo quedan 
resistencias, Los generadores de tensión fueron reemplazados por cortocircuitos, mientras que los 
generadores independientes de corriente fueron reemplazados por circuitos abiertos, o Sea, Vernos 
la mima resistencia el caso del equivalente de La Comiente el Circuito de 
los generadores pasivados es igual a la tensión de carga dividida la resistencia equivalente R«, 
pero debemos considerar que está dada vuelta, 
Cuando superponemos los resultados "os queda la Siguiente Situación en el Circuito Con la 
resistenc a: 
73 Ing. Pa Cía ppa 
Teoría de los Circuitos — Resolución de Circuitos 2.6 RESTO DEL 
CIRCE" ro 
Vemos que la corriente de salida es igual a la corriente de cortocircuito, menos %/R«. ES decir 
que tenemos el siguiente circuito: 
Pero cuando un generador de corriente entrega una corriente proporcional a la tensión en sus 
extremos, podemos reemplazarlo por una resistencia. Por Io tanto. nos quedará el siguiente circuito: 
Donde definimos como: 
Corriente de Norton a es decir la corriente que circula en donde estaba la carga cuando la 
desconectamos quedando un cortocircuito en Su lugar. 
Resistencia de Norton R v a es decir la resistencia que presenta el resto del circuito cuando 
pasivamos todos sus generadores y reemplazamos a carga por un óhmetro. 
Conceptualmente, IO que debemos recordar principalmente es el circuito equivalente, sus 
definiciones (que además contienen el procedimiento para calcular las partes del circuito 
equivalente), 
Determinar el equivalente de Norton usando los resultados de hs dos experimentos. 
RESTO DEL 
CIRCUITO 
RESTO DEL 
curro Si para averiguar la tensión de Thevenin dejábamos un circuito abierto en lugar de la resistencia de 
carga, ¿por qué no dejamos un cortocircuito para averiguar la corriente de Norton directamente? 
Determinar la corriente en la resistencia R' Por medio del método o teorema de Norton, 
Determinar los equivalentes de Norton de los siguientes circuitos, 
¿Qué conclusiones podemos en este Caso 
75 
Ing. pablo Ciappa 
Teoría de los Circuitos — Resolución de Circuitos 2.6 Teorema de máxima de potencia 
El teorema de máxima transferencia de potencia busca determinar las condiciones para obtener la 
máxima potencia en una resistencia que en general es considerada como de carga. 
R, 
La potencia que Se disipa en la resistencia de carga es: 
Rx12 R x Rx inspección directa, 
el mayor valor de potencia en R, Io tendremos cuando X. se anula. Esto Io podemos conseguir, 
insertando una reactancia de signo opuesto a la existente en serie. A veces no podemos anularla y 
debemos dejarla Como está. Este es uno de esos casos. 
La otra variable que "Iteresa estudiar es R._ Si hacemos la inversa de la 
Buscar el máximo de la es buscar el de su iwersa. Además, el de la 
última expresión no influye, por Io que si hacemos la derivada del numerador e igualando a cero: 
d(Rx + 2Re + (RS + X$)/Rx) 
(RS + Xe2) 
Izel 
En Si la resistencia de carga toma el valor del de la equivalente O de 
Thévenin, tendremos la máxima potencia disipada en esa misma resistencia. 
76 
Ing. pablo Ciappa 
Teoría de los Circuitos — Resolución de Circuitos 2.6 potencias consumidas, y ambos resultados tienen Ser Esta verificación Se Obtiene 
del principio de la de la energía, es una de las conclusiones básicas del teorema de 
Tel 
I) Para la siguiente configuración Con Sus sentidos positivos: 
Completar V verificar en los siguientes circuitos el teorema de Tellegen_ 
40 r 
60V 
OVV 
loov 
2) 
IA 
Eul (-2A)100v IA40v IA60v 
Eul -200w sou.' 
Enunciar el teorema de Tenegen. 
401' 
OA IA 
-60V 
EuT dow - 
Debemos hacer que: 
Establecemos sentidos arbitrarios para las Corrientes. 
Establecemos sentidos positivas para las tensiones Como Si fueran todas cargas (ES decir 
opuestas para las tensiones y las Corrientes en cada elemento). 
En las notemos que los elementos que generan aportan potencias negativas (-200W 
en el generador de tensión del circuito a. •IOOW en el generador de corriente del Circuito b). LOS 
elementos que consumen, tienen positivas, sean resistencias o generadores que actúan 
como cargas, 
78 Ing. Pa Cia 
Teoría de los Circuitos — Resolución de Circuitos 2.6 6) 
Enunciar el teorema de Tellegen. 
81 Ing. Pa Cía ppa 
Teoría de los Circuitos — Resolución de Circuitos 2.6 La tensión del sistema U será: U=E-I R 
Es decir que a medida que le pedimos mayor corriente en conjunto generador 
resistencia entrega menor tensión U. 
En el conjunto entrega una tensión E igual a la del generador ideal de 
tensión, mientras que en cortocircuito entrega una comente Esto se ve 
reflejado en la siguiente curva caracteristica que corresponde a un generador ideal de tensión de 2V 
y una resistencia en serie de 0,10 (Que en cortocircuito entrega 2V/O.In =20AJ. 
La potencia que entrega el Conjunto al sistema es: P U 
por otro lado, si despejamos la corriente que el conjunto le entrega al sistema: 
UVR-E.'R U,'R 
Es decir que reemplazar al de tensión con la resistencia en serie por dos 
generadores de corriente: 
Pero el segundo generador es que entrega una corriente proporcional a la misma tensión en sus 
bomes, lo cual lo en una resistencia. El circuito queda: 
Sistema 
La potencia que entrega este Conjunto al Sistema es: P = U Como ambas Son iguales, 
decir que ambos conjuntos son equivalentes y pueden ser intercambiados 
indistintamente, 
M o escale ra 
En el siguente circuito, determinar la corriente en la resistencia R'. 
83 
Ing. pablo Ciappa 
R, 
Teoría de los Circuitos — Resolución de Circuitos 2.6

 

 

Guia Acoplados y Cuadripolos

Sunday, September 18, 2022

12:19 AM

 

<<Teoria de los Circuitos Guia 2.3 Acoplados y Cuadripolos.pdf>>

 

 

 

 

 

 

 

 

 

 

Guia Diagramas circulares

Tuesday, October 18, 2022

7:47 PM

 

<<Teoria de los Circuitos Guia 3.0 Diagramas circulares.pdf>>

 

 

Guia Resonancia

Tuesday, October 18, 2022

7:47 PM

 

<<Teoria de los Circuitos Guia 4.1 Resonancia.pdf>>

 

 

Guia Poliarmonicas

Tuesday, October 18, 2022

7:48 PM

 

<<Electrotecnia GUIA 7 V1 Poliarmonicas.pdf>>

 

 

Parciales Viejos

Monday, October 24, 2022

5:19 PM

 

No photo description available.

 

 

 

 

 

 

Parcial 1

Monday, October 24, 2022

5:39 PM

 

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<<impedancia circular.ggb>>

 

 

Recuperatorio

Monday, October 24, 2022

5:44 PM

 

 

Parcial con 2 temas

Monday, October 24, 2022

5:47 PM

 

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Parcial 3

Monday, October 24, 2022

8:58 PM

 

 

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Parcial 4

Wednesday, October 26, 2022

10:27 PM

 

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Parcial 5

Thursday, October 27, 2022

11:47 AM

 

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Parcial 6

Thursday, October 27, 2022

2:58 PM

 

<<Examen parcial de Teoría de los Circuitos 2020.docx>>

 

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Parcial Vidmar

Sunday, November 27, 2022

10:26 AM

 

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Guia Fourier, Laplace, Armonicos

Tuesday, December 20, 2022

1:46 PM

 

<<UADE Teoria de Redes Guia 5.3 Armonicos.pdf>>

 

 

Guia FT y Diagrama de Bloques

Tuesday, December 20, 2022

1:50 PM

 

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Guia RF y Bode

Tuesday, December 20, 2022

1:51 PM

 

<<Función Respuesta en Frecuencia y Diagramas de Bode v1.pdf>>Ink Drawings
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<<Resumen T. Redes.pdf>>

Resumen Total

Saturday, October 22, 2022

1:22 PM

 

Amplificadores

 

Tipos de Amp-Op – Amplificadores Operacionales

 

 

Cuadripolos

 

Concepto de cuadripolo

 

 

Parámetros de transmisión

 

 

Parámetros de transmisión inversa

 

 

Impedancia de entrada

 

 

 

Impedancia característica

Valor de la impedancia de carga que hace que la impedancia de entrada sea del mismo valor.

 

 

 

 

 

 

 

Parametros Z

 

 

Parametros Y

 

 

Parametros Hibridos

 

Clasificación de cuadripolos

 

Activo: Contiene fuentes independientes en su interior.

Pasivo: Sólo fuentes dependientes y R, L y C.

Bilateral: Sin fuentes dependientes. Sólo R, L y C.

No-Bilateral: Con fuentes dependientes y R, L y C.

Simétrico: Igual visto desde la entrada que desde la salida.

No-Equilibrado: En realidad es una red de 3 terminales (dos se conectan como referencia común).

Equilibrado: La referencia (tierra) es un nodo aparte.

 

 

 

 

 

 

Resonancia

 

El factor de calidad Q de un circuito resonante serie se define 
como la proporción de la potencia reactiva del inductor o el 
capacitor entre la potencia promedio del resistor en la resonancia, 
es decir: 
P reactiva 
P resistor 
12(DOLs 
12Rs

<<ANEXO-CIRCUITOS-RESONANTES.pdf>>

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Estudio RLC serie

 

 

Bode

 

 

 

 

Finales Viejos

Monday, December 19, 2022

3:54 PM

 

<<Teoria de redes PrevioMayo2020.pdf.pdf>>

110 n 丨 
1 、 n 0 丨 刈 nde ~ u 0 p a 0 C

 

Previo 2018

Monday, October 24, 2022

5:38 PM

 

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Regular 1

Monday, December 19, 2022

3:54 PM

 

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Regular 2

Monday, December 19, 2022

3:55 PM

 

 

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Previo 2018 - 2

Monday, December 19, 2022

3:55 PM

 

UNMERSIDAD ARGENTINA DE LA EMPRESA 
Facutbd y 
ASIGNATURA: TEORtA DE REDES, TEORtA DE CIRCUITOS 
Docente: Ing. pablo Cfappa 
TIPO DE EMMEN: Examen Final previo 
ALINNO.• 
CARRERA: 
FECHA : 
LU : 
17/04/2018 
NOTA: EL EWEN ESCRITO ES UN DOCUMENTO PÚBLICO DE GRAN 
PARA LA EVALUACIÓN DE LOS CONOCIMIENTOS ADURIDOS, pm LO TANTO, SE 
SOLICITA LEER ATENTANENTE LO SIGUIENTE: 
• El contenido desarrollado 1 
z será i rado 
• 
NO use co 
desea u 
leme 
esar 
0 que n 
Respon a c aramente as consignas, eta an con a mayor preclsl 
posible lo solicitado en cada item. 
• Sea prolijo y ordenado en el desarrollo de los temas. 
• Sea cuidadoso con la ortografia. 
ESE Racro NRO. i 
D/buJar c/rcuRo y la de salida comprador d. Inversor. 
EJERCICIO NRO.2 
Dado un inductor en serie con una resistencia variable, y a su vez todo en paralelo con un 
capacitor, trazar el diagrama de admitancia e indicar el punto que corresponde a máxima 
corriente, y cómo determinamos el valor de la resistencia correspondiente. 
EJERCICIO NRO.3 
Estudiar un circuito serie formado un generador de tensión con forma de onda exponencial 
negativa, una resistencia, una inductancia, un capacitor, y un interruptor. En el instante 
inicial se cierra el interruptor. Determinar: 
• El valor de la resistencia para asegurarque la respuesta del circuito sea crítica. 
• La expresión matemática de la corriente. 
• Su representación gráfica en función del tiempo. 
NOTA EN NÚMEROS 
NOTA EN LETRAS 
SELLO 
FIRMA DEL DOCENTE

 

 

 

Regular 2021

Monday, December 19, 2022

3:55 PM

 

pepısRA!Un el ap eA!1euuou el aunquo' ua enuamua aş (p 
epnapv p 
ua e Pnapv (q

 

 

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Regular 2018

Monday, December 19, 2022

3:55 PM

 

 

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