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JEE Introduction to Physics PYQs with Solutions

47 previous year questions from Introduction to Physics (JEE Main & Advanced Physics) with answers and solutions. Numbered list, year tags, and one-tap solutions — built for serious JEE / NEET practice.

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About Introduction to Physics PYQs

Introduction to Physics has 47 previous year questions in the Quantrex Academy JEE Main & Advanced Physics bank. The 47 questions in this list come from Concepts Of Physics MCQ Edition [Volume 1] (47). Each question opens on its own page with the options, the correct answer and the worked solution where available.

JEE Introduction to Physics PYQs with Solutions

About Introduction to Physics PYQs

Introduction to Physics questions with solutions

Determine the dimensions of linear momentum.

Determine the dimensions of angular speed ω . Some of the equations involving related quantities are ω = (θ_2 - θ_1)/(t_2 - t_1) , α = (ω_2 - ω_1)/(t_2 - t_1) , Γ = F · r and I =

Determine the dimensions of angular acceleration α . Some of the equations involving related quantities are ω = (θ_2 - θ_1)/(t_2 - t_1) , α = (ω_2 - ω_1)/(t_2 - t_1) , Γ = F · r

Determine the dimensions of frequency.

Determine the dimensions of pressure.

Determine the dimensions of torque Γ . Some of the equations involving related quantities are ω = (θ_2 - θ_1)/(t_2 - t_1) , α = (ω_2 - ω_1)/(t_2 - t_1) , Γ = F · r and I = mr^2 .

Determine the dimensions of moment of inertia I . Some of the equations involving related quantities are ω = (θ_2 - θ_1)/(t_2 - t_1) , α = (ω_2 - ω_1)/(t_2 - t_1) , Γ = F · r and

Determine the dimensions of the electric field E . The relevant equations are F = qE , F = qvB , and B = (μ_0 I)/(2 π a) ; where F is force, q is charge, v is speed, I is current

Determine the dimensions of the magnetic permeability μ_0 . The relevant equations are F = qE , F = qvB , and B = (μ_0 I)/(2 π a) ; where F is force, q is charge, v is speed, I is

Determine the dimensions of electric dipole moment p . The defining equation is p = q · d , where d is distance and q is charge.

Determine the dimensions of magnetic dipole moment M . The defining equation is M = IA , where A is area and I is current.

Determine the dimensions of Planck's constant h using the equation E = hν , where E represents the energy and ν represents the frequency.

Find the dimensions of the specific heat capacity c . An equation involving this quantity is Q = mc(T_2 - T_1) .

Find the dimensions of the coefficient of linear expansion α . An equation involving this quantity is l_t = l_0[1 + α(T_2 - T_1)] .

Determine the dimensions of the magnetic field B . The relevant equations are F = qE , F = qvB , and B = (μ_0 I)/(2 π a) ; where F is force, q is charge, v is speed, I is current

Find the dimensions of the gas constant R . An equation involving this quantity is PV = nRT .

Assuming force, length, and time to be the fundamental quantities, determine the dimensions of density.

Assuming force, length, and time to be the fundamental quantities, determine the dimensions of pressure.

Assuming force, length, and time to be the fundamental quantities, determine the dimensions of momentum.

Assuming force, length, and time to be the fundamental quantities, determine the dimensions of energy.

Assume the acceleration due to gravity at a certain location is 10 m/s^2 . Determine its value in cm/(minute)^2 .

The average speed of a snail is 0.020 miles/hour, whereas that of a leopard is 70 miles/hour. Determine these speeds in SI units.

In a Calcutta laboratory, the height of the mercury column in a barometer was recorded as 75 cm . Determine this pressure in SI and CGS units using the following data: specific

Determine the power of a 100 watt bulb in CGS units.

The normal duration of an I.Sc. Physics practical period in Indian colleges is 100 minutes. Determine this period in microcenturies, given that 1 microcentury = 10^ -6 × 100 years

The surface tension of water is 72 dyne/cm . Convert this value into SI units.

A rotating body's kinetic energy K relies on its moment of inertia I and its angular speed ω . Suppose the relation is K = kI^a ω^b , where k is a dimensionless constant.

According to the theory of relativity, mass can be transformed into energy. The resulting energy E is proportional to certain powers of the mass m and the speed of light c .

Let I represent the current through a conductor, R its resistance, and V the potential difference across its ends. According to Ohm's law, the product of two of these quantities

The vibration frequency of a string depends on the length L between the nodes, the tension F in the string, and its mass per unit length m . Determine the expression for its

Determine if the following equation is dimensionally correct: v = (P)/(ρ) where h = height, S = surface tension, ρ = density, P = pressure, V = volume, η = coefficient of

Determine if the following equation is dimensionally correct: h = (2 S θ)/(ρ r g) where h = height, S = surface tension, ρ = density, P = pressure, V = volume, η = coefficient of

Determine if the following equation is dimensionally correct: V = (π P r^4 t)/(8 η l) where h = height, S = surface tension, ρ = density, P = pressure, V = volume, η = coefficient

Determine if the following equation is dimensionally correct: ν = (1)/(2 π) (mgl)/(I) where h = height, S = surface tension, ρ = density, P = pressure, V = volume, η = coefficient

Let x and a represent distance. Is the equation ∫ dx a^2 - x^2 = (1)/(a) ^ -1 (a)/(x) dimensionally correct?

Assume a quantity x can be dimensionally expressed in terms of M , L , and T , such that [x] = M^a L^b T^c . The quantity mass

Which of the following sets of physical quantities cannot be taken as fundamental quantities in any system of units?

When a physical quantity is measured, the result is expressed as nu , where u represents the unit used and n is the numerical value. If the result is expressed using various

A physical quantity that is dimensionless

A quantity without units

∫ dx 2ax - x^2 = a^n ^ -1 ((x)/(a) -1) . Determine the value of n . You may use dimensional analysis to solve the problem.

Select the correct statement(s):

The dimensions ML^ -1 T^ -2 can correspond to

Select the correct statement(s) from the following:

Select the correct statement(s) from the following:

Select the correct statement(s):

The dimensions ML^ -1 T^ -2 can correspond to

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