When the rate of change of current is unity, the induced emf is equal to

Question

When the rate of change of current is unity, the induced emf is equal to (A) thickness of coil (B) number of turns in coil (C) coefficient of self inductance (D) total flux linked with coil

Tardigrade Admin · Accepted Answer

Induced emf is equal to emf =-( d ( N ∅)/ d t )=(- d ( L i )/ d t )=- L ( d i / d t ) So, when rate of change of current is equal to unity, emf is equal to coefficent of self inductance.

Q. When the rate of change of current is unity, the induced emf is equal to

thickness of coil

number of turns in coil

coefficient of self inductance

total flux linked with coil

Induced emf is equal to
emf $= - \frac{d ( N \emptyset )}{d t} = \frac{- d ( L i )}{d t} = - L \frac{d i}{d t}$
So, when rate of change of current is equal to unity, emf is equal to coefficent of self inductance.

Q. When the rate of change of current is unity, the induced emf is equal to

thickness of coil

number of turns in coil

coefficient of self inductance

total flux linked with coil

Induced emf is equal to emf =−dtd(N∅)​=dt−d(Li)​=−Ldtdi​ So, when rate of change of current is equal to unity, emf is equal to coefficent of self inductance.

Induced emf is equal to
emf $= - \frac{d ( N \emptyset )}{d t} = \frac{- d ( L i )}{d t} = - L \frac{d i}{d t}$
So, when rate of change of current is equal to unity, emf is equal to coefficent of self inductance.