For RC circuit,
q(t) = qo[1-e - t/Ï„] (Charging Process)
When t = Ï„ , q = (1 - e-1) qo
For LR circuit,
i(t) = io[1-e - t/Ï„] (Growth Stage)
When t = Ï„ , i = (1 - e-1) io
how to find time constant for RC circuit consisting of more than one resistance and capacitance
got it dude.................. thx everyone.......................;-)
For RC circuit,
q(t) = qo[1-e - t/Ï„] (Charging Process)
When t = Ï„ , q = (1 - e-1) qo
For LR circuit,
i(t) = io[1-e - t/Ï„] (Growth Stage)
When t = Ï„ , i = (1 - e-1) io
arey.. i thought u were sayin somethn serious ther,,,,,,,
e - charge of electron????????
thx a lot krish..........;-)
do u kno wats d significance of 63.2%???????
For LR circuits time constant(Ï„) is the time taken for the current in the circuit to reach 63.2% of its peak value.
Ï„ = L/R
is dis an general formula ????? i ve ever heard abt it..........
then can u pls also tell d def for LR circuit//////////??????? pls.........
can you give any example involving more than one resistance and capacitance
Remove all Capacitors.You now have only Reesistors in the circuit.Calculate Req.
Do the same for Ceq.
Req is calculated across capacitor, about which capacitor it is calculated and about which Ceq is calculated
time constant of an Rc circuit is defined as the time in which 63,2% charging is over in the circuit
yes that s correct, \tau _{c}=R_{net}C_{net}
first short circuit the battery, then find Rnet and Cnet. but generally no: of capacitors will be only 1