Which quantity has the same dimensional formula as force times distance?

The physical quantity which has dimensional formula as that of $\frac{{{\rm{Energy}}}}{{{\rm{Mass}}\,\,\,{\rm{ imes }}\,\,\,{\rm{Length}}}}$ is

Light Year is a unit of

The quantity $\sqrt{\frac{\epsilon_0}{\mu_0}}$ has the dimensions of:

The dimensions of pressure are:

The thrust developed by a rocket-motor is given by $F = mv + A\left( {{p_1} - {p_2}} \right)$, where m is the mass of the gas ejected per unit time, $v$ is velocity of the gas, A is area of cross-section of the nozzle, ${p_1}.{p_2}$ are the pressures of the exhaust gas and surrounding atmosphere. The formula is dimensionally

In the equation X$X = 3Y{Z^2}$ X and Z have dimensions of capacitance and magnetic induction respectively. In MKS system, the dimensional formula of Y is

Write dimensional formula for the intensity of radiation

If C and R represent capacitance and resistance respectively then the dimensions of RC are

If the force is given by $F = at + b{t^2}$ with $'t'$ as time. The dimensions of $a$ and $b$ are

If I is the moment of inertia and $\omega$  is the angular velocity, what is the dimensional formula of rotational kinetic energy $\frac{1}{2}I{\omega ^2}?$