Unit And Dimensions - NEET Physics Chapterwise MCQs & PYQs

NEET Unit And Dimensions MCQs & PYQs

Question 51:

easy

Plane angle and solid angle have:

[2022]

Plane angle (radian) and solid angle (steradian) are dimensionless quantities (ratios of lengths or areas) but possess units.

Question 52:

easy

Dimensions of stress are:

[2020]

Stress is Force per unit Area. \([\text{Stress}] = [F]/[A] = (MLT^{-2})/L^2 = ML^{-1}T^{-2}\).

Question 53:

easy

The dimension of Planck constant equals to that of:

[2001]

Planck's constant \(h\) has dimensions \(ML^2T^{-1}\). Angular momentum also has dimensions \(ML^2T^{-1}\).

Question 54:

easy

Which of the following dimensions will be the same as that of time?

[1996]

The ratio \(L/R\) has the dimensions of time, \(T\).

Question 55:

easy

Which of the following is a dimensional constant?

[1995]

A dimensional constant is a physical constant with dimensions. The Gravitational constant \(G\) is a dimensional constant with dimensions \(M^{-1}L^3T^{-2}\).

Question 56:

easy

The dimensions of \(RC\) is:

[1995]

The product \(RC\) represents the time constant of an \(RC\) circuit, and its dimension is time, \(T\).

Question 57:

easy

Which of the following has the dimensions of pressure?

[1994,90]

Pressure is defined as Force per unit Area. Its dimensions are \(MLT^{-2} / L^2 = ML^{-1}T^{-2}\).

Question 58:

easy

Dimensional formula of self inductance is:

[1989]

The energy stored in an inductor is \(U = \frac{1}{2}LI^2\). Therefore, the dimensions of self-inductance \(L\) are \(U/I^2 = [ML^2T^{-2}]/[A^2] = [ML^2T^{-2}A^{-2}]\).

Question 59:

easy

The dimensional formula of torque is:

[1989]

Torque is calculated as Force \(\times\) perpendicular distance. So its dimensions are \([MLT^{-2}] \times [L] = [ML^2T^{-2}]\).

Question 60:

easy

If \(C\) and \(R\) denote capacitance and resistance, the dimensional formula of \(CR\) is:

[1988]

The product \(CR\) is the time constant of an RC circuit. Its dimension is time, \(T\), which can be written as \(M^0L^0T^1\).