The Circuit Shown Below, Let$$R _ { 1 } = 1 \mathrm { k } \Omega , R _ { 2 } = 3.6 \mathrm { k } \Omega , R _ { i } = 10 \mathrm { k } \Omega , R _ { 0 } = 600 \Omega , A = 5000 , v _ { t } = 1 \mathrm {~V}$$

Question

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The Answer is

v _ { n } = \frac { \frac { R _ { 1 } R _ { i } } { R _ { 1 } + R _ { i } } } { R _ { 2 } + \frac { R _ { 1 } R _ { i } } { R _ { 1 } + R _ { i } } } v _ { i } = \frac { R _ { 1 } R _ { i } } { R _ { 1 } R _ { 2 } + R _ { 2 } R _ { i } + R _ { 1 } R _ { i } } v _ { i } = 0.2016 \mathrm {~V}

i _ { t } = \frac { v _ { t } - v _ { n } } { R _ { 2 } } + \frac { v _ { t } - A \left( 0 - v _ { n } ight) } { R _ { o } } = \frac { v _ { l } - \frac { R _ { 1 } R _ { i } } { R _ { 1 } R _ { 2 } + R _ { 2 } R _ { i } + R _ { 1 } R _ { i } } v _ { l } } { R _ { 2 } } + \frac { v _ { l } + A \frac { R _ { 1 } R _ { i } } { R _ { 1 } R _ { 2 } + R _ { 2 } R _ { i } + R _ { 1 } R _ { i } } v _ { i } } { R _ { o } } = 1.682 \mathrm {~A}

R _ { ext {out } } = \frac { v _ { t } } { i _ { t } } = \frac { 1 } { \frac { 1 - \frac { R _ { 1 } R _ { i } } { R _ { 1 } R _ { 2 } + R _ { 2 } R _ { i } + R _ { 1 } R _ { i } } } { R _ { 2 } } + \frac { 1 + A \frac { R _ { 1 } R _ { i } } { R _ { 1 } R _ { 2 } + R _ { 2 } R _ { i } + R _ { 1 } R _ { i } } } { R _ { o } } } = 0.5945

clear all;

R 1=1000 ; R 2-3600 ; R 1=10000 ; R 0=600 ; V t=1 ; A=5000 ;

syms vn

v n=s 0 \perp v e(v n / R I+v n / R 1+(v n-v t) / R 2, v n)

i t-(v t-v n) / R 2+(v t-A *(0-v \cap)) / R Q

Rout =vt/uti
vh=vpa (vn, 1l)
it=vpa

(i t, 1 l)

Rout=vpa (Rout, 11)

Answers:

\mathrm { Vn } =

0.20161290323

it

=

1.6819959677
Rout

=

0.59453174632

The Circuit Shown Below, Let Find the Value Of $i _ { t }$

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The Circuit Shown Below, Let Find the Value Of iti _ { t }it​

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The Circuit Shown Below, Let Find the Value Of $i _ { t }$

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