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Georgia [21]
3 years ago
8

A capacitor is discharged through a 30.0 Ω resistor. The discharge current decreases to 26.0% of its initial value in 3.00 ms .

What is the value of the capacitor?
Physics
1 answer:
mestny [16]3 years ago
5 0

Answer:

74.23\mu F

Explanation:

We have given the value of resistance R = 30 ohm

Time in which current will decreases to 26% is 3 ms

The discharging equation of the capacitor is given by

i=i_0e^\frac{-t}{\tau } here \tau is time constant which is given as \tau =RC

So 0.26i_0=i_0e^\frac{-3}{\tau }  

0.26=e^\frac{-3}{\tau }

\frac{-3}{\tau }=ln0.26

\frac{-3}{\tau }=-1.347

{\tau }=\frac{3}{1.347}=2.2271ms

WE know that \tau =RC=30C

C=\frac{2.227}{30}=0.074mF=74.23\mu F

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A solenoid coil with 22 turns of wire is wound tightly around another coil with 340 turns. The inner solenoid is 25.0 cm long an
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Answer:

a) 1.34*10^-8 W

b) 1.18*10^-5 H

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Explanation:

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mu_o: magnetic permeability of vacuum = 4pi*10^-7 T/A

N: turns of the solenoid = 340

I: current of the inner solenoid = 0.100A

A: area of the inner solenoid = pi*r^2

r: radius of the inner solenoid = 2.00cm/2=1.00cm=10^-2m

You calculate the area and then replace the values of N, I, mu_o and A to find the magnetic flux:

A=\pi(10^{-2}m)^2=3.141510^{-4}m^2\\\Phi_B=(4\pi*10^{-7}T/A)(340)(0.100A)(3.1415*10^{-4}m^2)=1.34*10^{-8}W\\

the magnetic flux is 1.34*10^{-8}W

b) the mutual inductance is given by:

M=\mu_o N_1 N_2 \frac{A_2}{l}

N1: turns of the outer solenoid = 22

N2: turns of the inner solenoid

A_2: area of the inner solenoid

l: length of the solenoids = 25.0cm=0.25m

by replacing all these values you obtain:

M=(4\pi*10^{-7}T/A)(340)(22)\frac{3.14*10^{-4}m^2}{0.25m}=1.18*10^{-5}H

the mutual inductance is 1.18*10^{-5}H

c) the emf induced can be computed by using the mutual inductance and the change in the current of the inner solenoid:

\epsilon_1=M\frac{dI_2}{dt}

by replacing you obtain:

\epsilon_1=(1.18*10^{-5}H)(1700A/s)=0.02V=20mV

the emf is 20mV

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In a physics lab, Asha is given a 10.7 kg uniform rectangular plate with edge lengths 67.3 cm by 53.5 cm . Her lab instructor re
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Answer:

I=2.6363\ kg.m^2

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Given:

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Now we find the distance between the center of mass and the corner:

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Now using parallel axis theorem:

I=I_{cm}+m.s^2

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