A rectangular, a square , a circular and an elliptical loop, all in the (x−y) plane, are moving out of a uniform magnetic field with a constant velocity v=vi^ . The magnetic field is directed along the negative z-axis direction. The induced emf, during the passage of these loops , out of the field region, will not remain constant for :

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A rectangular, a square , a circular and an elliptical loop, a

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A rectangular, a square , a circular and an elliptical loop, all in the $(x - y)$ plane, are moving out of a uniform magnetic field with a constant velocity $v = v \hat{i}$ . The magnetic field is directed along the negative $z$ -axis direction. The induced emf, during the passage of these loops , out of the field region, will not remain constant for :

the rectangular , circular and elliceptical loops

the circular and the ellitical loops

only the elliptical loop

any of the four loops

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A rectangular, a square , a circular and an elliptical loop, all in the

(x - y)

plane, are moving out of a uniform magnetic field with a constant velocity

v = v \hat{i}

. The magnetic field is directed along the negative

z

-axis direction. The induced emf, during the passage of these loops , out of the field region, will not remain constant for :

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Question Text	A rectangular, a square , a circular and an elliptical loop, all in the $(x - y)$ plane, are moving out of a uniform magnetic field with a constant velocity $v = v \hat{i}$ . The magnetic field is directed along the negative $z$ -axis direction. The induced emf, during the passage of these loops , out of the field region, will not remain constant for :
Answer Type	Text solution:1
Upvotes	150