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Conducting wire of parabolic shape, init...

Conducting wire of parabolic shape, initially `y=x^(2)` is moving with velocity `vec(V)=v_(0) hati` in a non-uniform magnetic field `vec(B)=B_(0)(1+(y/L)^(beta))hatk` as shown in figure. If `V_(0) , B_(0) L` and B are +ve constant `Deltaphi` is potential difference develop between the ends of wire, then correct statements (s) is/are

A

`|Deltaphi|=1/2B_(0)V_(0)L" for "beta=0`

B

`|Deltaphi|=4/3B_(0)V_(0)L" for "beta=2`

C

`|Deltaphi|` remains the same if the parabolic wire is replaced by a straight wire, y = x initially, of length `sqrt2L`

D

`|Deltaphi|` is proportional to the length of the wire projected on the y-axis.

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