Dimensional formula $M{L}^{-1}{T}^{-2}$ does not represent the physical quantity

(1) Young's modulus of elasticity

(2) Stress

(3) Strain

(4) Pressure

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Dimensional formula $M{L}^{2}{T}^{-3}$ represents

(1) Force

(2) Power

(3) Energy

(4) Work

Concept Questions :-

Dimensions
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The dimensions of calorie are

(1) $M{L}^{2}{T}^{-2}$

(2) $ML{T}^{-2}$

(3) $M{L}^{2}{T}^{-1}$

(4) $M{L}^{2}{T}^{-3}$

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Whose dimensions is $M{L}^{2}{T}^{-1}$

(1) Torque

(2) Angular momentum

(3) Power

(4) Work

Concept Questions :-

Dimensions
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If L and R are respectively the inductance and resistance, then the dimensions of $\frac{L}{R}$ will be

[Only for Dropper and XII batch]

(1) ${M}^{0}{L}^{0}{T}^{-1}$

(2) ${M}^{0}L{T}^{0}$

(3) ${M}^{0}{L}^{0}T$

(4) Cannot be represented in terms of M, L and T

Concept Questions :-

Dimensions
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Which pair has the same dimensions

(1) Work and power

(2) Density and relative density

(3) Momentum and impulse

(4) Stress and strain

Concept Questions :-

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

[Only for droppers]

(1) ${M}^{0}{L}^{0}{T}^{2}$

(2) ${M}^{0}{L}^{0}T$

(3) $M{L}^{-1}$

(4) None of the above

Concept Questions :-

Dimensions
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Dimensions of one or more pairs are same. Identify the pairs

(1) Torque and work

(2) Angular momentum and work

(3) Energy and Young's modulus

(4) Year and wavelength

Concept Questions :-

Dimensions
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Dimensional formula for volume elasticity is

(1) ${M}^{1}{L}^{-2}{T}^{-2}$

(2) ${M}^{1}{L}^{-3}{T}^{-2}$

(3) ${M}^{1}{L}^{2}{T}^{-2}$

(4) ${M}^{1}{L}^{-1}{T}^{-2}$

Concept Questions :-

Dimensions
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The dimensions of universal gravitational constant are

(1) ${M}^{-2}{L}^{2}{T}^{-2}$

(2) ${M}^{-1}{L}^{3}{T}^{-2}$

(3) $M{L}^{-1}{T}^{-2}$

(4) $M{L}^{2}{T}^{-2}$

Concept Questions :-

Dimensions
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Difficulty Level: