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Two coils have a mutual inductance {0.005}{H}. The current cha

Question

Two coils have a mutual inductance $0.005 H$ . The current changes in the first coil according to equation $I = I_{0} sin ω t$ , where $I_{0} = 10 A$ and $ω = 100 π$ radian//sec\displaystyle.{T}{h}{e}\max{i}\mu{m}{v}{a}{l}{u}{e}{o}{f}{e}.{m}.{f}.\in{t}{h}{e}{\sec{{o}}}{n}{d}{c}{o}{i}{l}{i}{s}

2 π

5 π

π

4 π

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Emma Discussed

Two coils have a mutual inductance

0.005 H

. The current changes in the first coil according to equation

I = I_{0} sin ω t

, where

I_{0} = 10 A

and

ω = 100 π

radian//sec\displaystyle.{T}{h}{e}\max{i}\mu{m}{v}{a}{l}{u}{e}{o}{f}{e}.{m}.{f}.\in{t}{h}{e}{\sec{{o}}}{n}{d}{c}{o}{i}{l}{i}{s}

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Text solutionVerified

CBSE AIPMT 1998

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Question Text	Two coils have a mutual inductance $0.005 H$ . The current changes in the first coil according to equation $I = I_{0} sin ω t$ , where $I_{0} = 10 A$ and $ω = 100 π$ radian//sec\displaystyle.{T}{h}{e}\max{i}\mu{m}{v}{a}{l}{u}{e}{o}{f}{e}.{m}.{f}.\in{t}{h}{e}{\sec{{o}}}{n}{d}{c}{o}{i}{l}{i}{s}
Answer Type	Text solution:1
Upvotes	150