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A uniform magnetic field is restricted within a region of radius “r”. The magnetic field changes with time at a rate dBdt. Loop 1 of radius R > r encloses the region r and loop 2 of radius R is outside the region of magnetic field as shown in the figure. Then the e.m.f. generated is

 

a
zero in loop 1 and zero in loop 2
b
-dB→dtπr2 in loop 1 and -dB→dtπr2 in loop 2
c
-dB→dtπR2 in loop 1 and zero in loop 2
d
-dB→dtπr2 in loop 1 and zero in loop 2

detailed solution

Correct option is D

Emf generated in loop 1,ε1=-dϕdt=-ddt(B→·A→)=-ddt(BA)=-A×dBdtε1=-πr2dBdt∵A=πr2 because dBdt is restricted upto radius r.Emf generated in loop 2,ε2=-ddt(BA)=-ddt(0×A)=0

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