The physical quantity which has dimensional formula as that of $\frac{\text{Energy}}{\text{Mass}\times \text{Length}}$is 

1. Force

2. Power

3. Pressure

4. Acceleration

Identify the pair which has different dimensions:

1. Planck's constant and angular momentum

2. Impulse and linear momentum

3. Angular momentum and frequency

4. Pressure and Young's modulus

Out of the following which pair of quantities do not have the same dimensions?

1. Planck's constant and angular momentum

2. Work and energy

3. Pressure and Young's modulus

4. Torque & moment of inertia

The fundamental physical quantities that have same dimensions in the dimensional formulae of torque and angular momentum are 

1. Mass, time

2. Time, length

3. Mass, length

4. Time, mole

If energy (E), velocity (v) and force (F) be taken as fundamental quantity, then what are the dimensions of mass 

1. $E{v}^2$

2. $E{v}^{-2}$

3. $F{v}^{-1}$

4. $F{v}^{-2}$

If pressure P, velocity V and time T are taken as fundamental physical quantities, the dimensional formula of force is  

1. $P{V}^2{T}^2$

2. $P^{-1}{V}^2{T}^{-2}$

3. $PV{T}^2$

4. $P^{-1}V{T}^2$

Which of the following pair does not have similar dimensions  

1. Stress and pressure

2. Angle and strain

3. Tension and surface tension

4. Planck's constant and angular momentum

A physical quantity x depends on quantities y and z as follows: x = Ay + BtanCz, where A, B and C are constants. Which of the following do not have the same dimensions? 

1. x and B

2. C and z^–1

3. y and B/A

4. x and A