If x=(epsilon_(0)lV)/(t) where epsilon_(0) is permittivity of free space, l is the length, V is the potential difference and t is the time, then dimensions of x are the same as that of :

If x=(epsilon_(0)lV)/(t) where epsilon_(0) is permittivity of free spa

1.	If x=(epsilon_(0)lV)/(t) where epsilon_(0) is permittivity of free space, l is the length, V is the potential difference and t is the time, then dimensions of x are the same as that of :
Answer» resistance Charge voltage current Solution :Here`x=in_(0)L(DELTAV)/(Deltat)=(qxxL)/(4piExxr^(2))XX(DeltaV)/(Deltat)` `=(q)/(Deltat)xxLxx(DeltaV)/(DeltaV)xx(Deltax)/(L^(2))=(q)/(Deltat)=` current. HENCE correct CHOICE is `(d).

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If x=(epsilon_(0)lV)/(t) where epsilon_(0) is permittivity of free space, l is the length, V is the potential difference and t is the time, then dimensions of x are the same as that of :

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