Conducting wire of parabolic shape, initially y=x2 is moving with velocity V=v0i^ in a non-uniform magnetic field B=B0(1+(Ly)β)k^ as shown in figure. If V0,B0L and B are +ve constant Δϕ is potential difference develop between the ends of wire, then correct statements (s) is/are

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Conducting wire of parabolic shape, initially {y}={x}^{{{2}}}

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Conducting wire of parabolic shape, initially $y = x^{2}$ is moving with velocity $V = v_{0} \hat{i}$ in a non-uniform magnetic field $B = B_{0} (1 + (\frac{y}{L})^{β}) \hat{k}$ as shown in figure. If $V_{0}, B_{0} L$ and B are +ve constant $Δ ϕ$ is potential difference develop between the ends of wire, then correct statements (s) is/are

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William Discussed

Conducting wire of parabolic shape, initially

y = x^{2}

is moving with velocity

V = v_{0} \hat{i}

in a non-uniform magnetic field

B = B_{0} (1 + (\frac{y}{L})^{β}) \hat{k}

as shown in figure. If

V_{0}, B_{0} L

and B are +ve constant

Δ ϕ

is potential difference develop between the ends of wire, then correct statements (s) is/are

12 mins ago

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