If e is the charge, V the potential difference, T the temperature, then the units of `(eV)/(T)` are the same as that of

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 :

The quantity X = (epsilon_(0)LV)/(t) where epsilon_(0) is the permittivity of free space, L is length, V is the potential difference and t is time. The dimensions of X are the same as that of

The quantity X = (epsilon_(0)LV)/(t) where epsilon_(0) is the permittivity of free space, L is length, V is the potential difference and t is time. The dimensions of X are the same as that of

A capacitor of capacitnace C is charged to a potential difference V and then disconnected from the battery. Now it is connected to an inductor of inductance L at t=0. Then

Suppose the evaporation rate of water in a lake is given by the equation E=((T_(a)-T_(b))/(700)-(V)/(T_(w)))/(h^(4)) , where E is the evaporation rate in gallons/day. T_(a) is the air temperature, T_(d) is the dew point temperature, V is the volume of water in the table, T_(w) is the water temperature, and h is the number of hours the water is exposed to sunlight. Which of the following expresses T_(w) in terms T_(a), T_(b), V, E, and h ?