A capacitor of capacitance C is given a charge Q. At t = 0, it is connected to an ideal battery of emf ε through a resistance R. Find the charge on the capacitor at time t.
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Thus the charge on the capacitor is q = EC(1 − e − tτC) + q0e − tτC)
Explanation:
Data given:
Capacitance of capacitor = C
Time "t" = 0
Solution:
qi=q0
qf=EC
Now, charge on capacitor change from qi to qf exponentially.
q = q0 + (EC − q0)(1 − e − 1τC)
q = EC(1 − e − tτC) + q0e − tτC)
Here τC=CR
Thus the charge on the capacitor is q = EC(1 − e − tτC) + q0e − tτC)
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Square Loop Moving Through Magnetic Field . ... The induced emf ε in a coil is proportional to the negative of the rate of change of ... Particles with charge inside experience a magnetic force. 0 q >. B q. = ×. F v. G
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