If 'C' and 'V' represent capacity and voltage respectively then what are the dimensions of `lambda`, where `(C )/(V )=lambda` ?

Let l, r, c, and v represent inductance, resistance, capacitance and voltage, respectively. The dimension of (l)/(rcv) in SI units will be :

Let l,r,c and v represent inductance, resistance, capacitance and voltage, resistance,capacitance and voltage, respectively. The dimension of (l)/(rcv) in SI units will be :

If v= velocity of a body c= speed of light Then, the dimension of v/c is

If epsilon_(0), B, V represent permitibvity of free space, magnitude of magnetic field and volume of space respectively, then the dimension of epsilon_(0)B^(2)V is [M^(a)L^(b)T^(c)] . Find a+b+c .

In the relation C = v lambda true dimensionally ?

If L, R , C , and V , respectively , represent inductance , resistance , capacitance and potential difference , then the dimensions of L //RCV are the same as those of

Velocity v is given by v=at^(2)+bt+c , where t is time. What are the dimensions of a, b and c respectively?

Derive the equations v = n lambda , where n and lambda are frequency and wavelength .

v,T, rho and lambda denote ,surface tension, mass density and wavelength, respectively In an experiment v depends on T,p and lambda respectively .The value of v is proportional to