Bartlett's Bisection Theorem

[@jayeshshukla2313]

sir a day will come when all ECE engineers in India will be patron of Neso Academy. far better than boring classroom lectures.thank u sir.

[@noushadmirza5646]

agreed Jayesh.....

[@noushadmirza5646]

@@nesoacademy True Sir....You lectures are hope for us....plz dont stop making vedeos plzzzzzzzzzzz plzzzzzzzzzzzzzzzzzzzzzzzz plzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzz Sir....

[@funz389]

Sir please complete network theory before gate 2019

[@famousmagicintheclassmoham4848]

from where do u get all this knpwledge

thank you sir

[@DHANUSHrockyartist]

excellent

[@Ceyhus]

But what if when bottom Zsch is not equal to the top Zsch? And when Zoch_s are also not equal

[@appuanand482]

Same question

[@ghost_riderrr]

Theorem applies only to symmetrical circuits

[@12jodyt29]

Lattice circuits of h parameters..
Please provide any method.

[@jinendrajain6485]

Sir iss theorem ka proof bhi bata dijiye please

[@m7ankit251]

Where ia the next lecture ?

[@RupeshChandu1]

Answers are
Z11-Z
Z12-Z
Z21-Z
Z22-Z
And y parameters are infinity

[@vinodepurate]

Just some relations. There is no explanation how you got those

[@adityamaurya554]

sir plz provide proof