NEET Physics: Kinetic and potential energies Practice Questions
15 free multiple-choice questions on Kinetic and potential energies (Oscillations and Waves) for NEET Physics, each with the correct answer and a step-by-step explanation. Attempt a question, then reveal the solution to check your reasoning.
Practice thousands more NEET questions in the app →Q1. Gravitational potential energy is calculated based on which physical quantities?
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Correct answer: B — Mass and height
Gravitational potential energy (P) is calculated as mgh, where m is mass, g is acceleration due to gravity, and h is the height.
Q2. Which quantity is directly proportional to the kinetic energy of a moving object?
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Correct answer: D — Velocity squared
Kinetic energy is KE = 1/2 mv². Therefore, kinetic energy is directly proportional to the square of the velocity (v²), assuming mass (m) is constant.
Q3. A ball is dropped from a height h. Assuming negligible air resistance, what happens to its kinetic energy just before it hits the ground?
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Correct answer: C — It is maximum
As the ball falls, potential energy is converted entirely into kinetic energy. At the ground, it has maximum kinetic energy, assuming no energy loss.
Q4. A ball of mass 2 kg is moving with a velocity of 5 m/s. What is its kinetic energy?
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Correct answer: B — 25 J
Kinetic energy (K) is calculated using the formula K = 1/2mv². Substituting the values: K = 1/2 (2 kg) (5 m/s)² = 1 × 25 = 25 J.
Q5. If an object is held at a constant height, its gravitational potential energy is:
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Correct answer: A — Zero
Potential energy is defined relative to a reference point. If the object is held at a constant height, the change in height (Δh) is zero, thus the change in potential energy is zero (if the reference point is set there).
Q6. If the height of an object above the ground is increased, what happens to its gravitational potential energy?
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Correct answer: B — It doubles
Gravitational Potential Energy is given by U = mgh. If the height (h) is increased while mass (m) and gravity (g) are constant, the potential energy (U) increases proportionally to the height.
Q7. In simple harmonic motion, the total mechanical energy of a system is conserved. This energy continuously transforms between kinetic energy and potential energy. Which of the following statements is correct regarding this transformation?
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Correct answer: B — The sum of kinetic energy and potential energy remains constant
In simple harmonic motion, the total mechanical energy (KE + PE) is conserved. The energy continuously converts between kinetic energy (related to motion) and potential energy (related to position).
Q8. Two objects have the same mass. Object A is moving at twice the speed of Object B. How does their kinetic energy compare?
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Correct answer: B — K_A is four times K_B
Since K ∝ v², if v_A = 2v_B, then K_A = 1/2m(2v_B)² = 1/2m(4v_B²) = 4 (1/2mv_B²) = 4K_B.
Q9. A body is moving with a constant velocity in a horizontal plane. If the kinetic energy of the body is 50 J and its potential energy (due to a horizontal force) is 100 J, what is the total mechanical energy of the body?
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Correct answer: B — 150 J
Total mechanical energy is the sum of kinetic energy and potential energy. Total Energy = KE + PE = 50 J + 100 J = 150 J.
Q10. If the speed of a moving object is doubled, its kinetic energy will be:
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Correct answer: D — Four times
Since K = 1/2mv², if v is doubled to 2v, the new kinetic energy becomes 1/2m(2v)² = 4(1/2mv²), which is four times the original energy.
Q11. Which of the following statements correctly describes the relationship between kinetic energy and potential energy in a system undergoing vertical motion where only conservative forces are acting?
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Correct answer: A — The sum of KE and PE is constant (Conservation of Energy)
In any system where only conservative forces are involved, the total mechanical energy (E = K + U) is conserved. This means the sum of kinetic energy and potential energy remains constant throughout the motion.
Q12. The principle of conservation of mechanical energy states that in a closed system, the sum of kinetic energy and potential energy remains:
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Correct answer: D — Constant
In the absence of non-conservative forces (like friction), the total mechanical energy (K + P) remains constant throughout the motion.
Q13. In an oscillating system, when the velocity is zero, what is the kinetic energy of the oscillating body?
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Correct answer: B — Zero
Kinetic energy is given by K = 1/2mv². If the velocity (v) is zero, then K = 1/2m(0)² = 0. This occurs at the extreme points of simple harmonic motion.
Q14. A block is moving in a vertical direction under gravity. If the block has a constant velocity, what is the rate of change of its mechanical energy?
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Correct answer: A — Zero
Mechanical energy is the sum of kinetic energy (K = 1/2 mv²) and potential energy (U = mgh). If the velocity is constant, the kinetic energy remains constant. Since the gravitational potential energy changes with height, the rate of change of total mechanical energy is zero only if the force doing work is zero, or if the rate of change of U exactly balances the rate of change of K. Here, since the object is moving at constant velocity, the net force is zero (or gravity is balanced by another force), thus dE/dt=0.
Q15. If the amplitude of oscillation of a simple pendulum is increased, what happens to the total mechanical energy of the pendulum?
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Correct answer: C — It increases
The total mechanical energy of the pendulum is determined by the initial release conditions (amplitude and initial position). Increasing the amplitude means the mass moves farther, thus storing more potential energy, leading to an increase in the total mechanical energy.
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