Complete NEET prep for Work, Energy and Power: work-energy theorem, kinetic and potential energy, conservation of energy, spring energy, power and collisions with NCERT-aligned notes, 30+ PYQs and live interactive widgets. Built for NEET 2027.
Chapter Notes
Complete NCERT-aligned notes with KaTeX equations, worked NEET problems and inline interactive widgets.
NEET Questions
30+ NEET previous year questions with full step-by-step solutions, grouped by topic.
Interactive Learning
Live calculators for vernier, screw gauge, error propagation, dimensional analysis and more.
Work done by a constant force, with the cosine factor
Work as the area under an F-x graph (variable force)
Kinetic energy and the work-energy theorem
Gravitational potential energy and the choice of reference level
Spring (elastic) potential energy: U = ½kx²
Conservation of mechanical energy and when it applies
Power: instantaneous P = F·v and average P = W/t
Elastic, inelastic and perfectly inelastic 1D collisions, with KE-loss formulas
Vertical circular motion and the minimum speed at the top of the loop
Worked NEET problems on every concept
15 questions from Work, Energy and Power across the last 5 NEET papers.
NEET 2024
3
questions
NEET 2023
2
questions
NEET 2022
3
questions
NEET 2021
3
questions
NEET 2020
4
questions
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You can expect 3 to 5 questions from Work, Energy and Power in NEET 2027. The chapter has the highest PYQ frequency in Class 11 Physics. Work-energy theorem, spring energy, conservation of energy, power and 1D collisions are tested almost every year.
Energy methods often solve problems that look impossible by force methods. Once you have the work-energy theorem, you can answer questions about the speed of a body at a given point without ever computing the force on it. NEET examiners love problems that mix springs, inclined planes, friction and circular motion — all easier with energy.
The net work done on a body equals its change in kinetic energy. In symbols, W_net = (1/2)mv squared minus (1/2)mu squared. This single statement replaces a long sequence of force and acceleration calculations.
A spring stretched (or compressed) from its natural length by x stores potential energy U = (1/2)kx squared, where k is the spring constant. Note the square: doubling the extension quadruples the stored energy.
Average power equals total work divided by total time, P_avg = W over t. Instantaneous power is the rate at that instant, P = F dot v. They are equal when the force and speed are constant; they differ when either changes.
For one body of mass m1 with velocity u colliding with another mass m2 at rest, the kinetic energy lost is (m1 m2 over m1 plus m2) times (u squared over 2). Maximum loss happens when the masses are equal — half the original KE is converted to heat or deformation.
For a body moving on the inside of a vertical loop of radius r, the minimum speed at the top is the square root of (g r). At this speed, gravity alone provides the centripetal force; the string or track tension is zero. Below this speed, the body falls off the loop.
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