Gravitation
12 lessons
Topic index in NCERT order
12 of 12 lessons by the NCERT chapter they teach from, in book order. The page is the first printed page of your NCERT book the lesson cites; PYQs are the past NEET questions on that topic.
Class 11 Physics, Chapter 7
- Kepler's Lawsp. 1292 PYQs
- Universal Law Gravitationp. 1300 PYQs
- Acceleration Due to Gravityp. 1332 PYQs
- g Variation Altitudep. 1331 PYQ
- g Variation Depthp. 1340 PYQs
- Gravitational Potentialp. 1351 PYQ
- Gravitational Potential Energyp. 1350 PYQs
- Escape Velocityp. 1362 PYQs
- Motion of Satellitep. 1370 PYQs
- Orbital Velocityp. 1370 PYQs
- Satellite Time Periodp. 1391 PYQ
- Satellite Energyp. 1401 PYQ
Acceleration Due to Gravity
Escape Velocity
g Variation Altitude
g Variation Depth
Gravitational Potential
Gravitational Potential Energy
Kepler's Laws
Motion of Satellite
Orbital Velocity
Satellite Energy
Satellite Time Period
Universal Law Gravitation
Past-paper questions from this unit
10 questions from NEET 2021, 2022, 2023, 2024, 2025, 2026. Answers verified against NTA official keys.
By year in our set: 2021 (1) · 2022 (1) · 2023 (2) · 2024 (2) · 2025 (2) · 2026 (2)
Lesson: Escape Velocity
Lesson: Kepler's Laws
Lesson: Kepler's Laws
Lesson: g Variation Altitude
Lesson: Acceleration Due to Gravity
Lesson: Satellite Energy
Lesson: Gravitational Potential
Lesson: Satellite Time Period
Lesson: Acceleration Due to Gravity
Exam traps and common mistakes in this unit
Lesson: g Variation Altitude
Category: Similar Terms
Student treats g(h) as linear in h. Actual: g(R/(R+h))² (inverse-square).
When it triggers
Question asks for g at significant altitude (e.g. R/2 above surface).
How to avoid
Use g_h = g (R/(R+h))². Linear approximation g(1 - 2h/R) only valid for h << R.
Lesson: Kepler's Laws
Category: Similar Terms
Student treats T proportional to a (linear) instead of a^(3/2).
When it triggers
Question gives change in semi-major axis and asks for new period.
How to avoid
T² ∝ a³, so T ∝ a^(3/2). Doubling a multiplies T by 2^(3/2) ≈ 2.83.
Lesson: g Variation Altitude
Root cause: formula misuse
Correction
Use g_h = g(R/(R+h))² (inverse-square). Linear approximation g(1-2h/R) is only valid for h << R. For h = R/2, the exact formula gives g_h = (2/3)² g = 4g/9, not g(1-1) = 0.
Lesson: Kepler's Laws
Root cause: formula misuse
Correction
T² ∝ a³, so T ∝ a^(3/2). Doubling a multiplies T by 2^(3/2) ≈ 2.83. Quadrupling a → 8× T.
Formulas in this unit
Lesson: Acceleration Due to Gravity
Newton's law of gravitation
Attractive force between any two masses. Inverse-square central force.
| Symbol | Quantity | SI Unit |
|---|---|---|
| F | force | N |
| G | grav constant = 6.674e-11 | N*m^2/kg^2 |
| m1, m2 | masses | kg |
| r | centre-to-centre distance | m |
Valid when
- Point masses or spherically symmetric distributions
- r > sum of body radii (else use shell theorem)
Lesson: Escape Velocity
Escape velocity from a body's surface
Minimum speed for an object to escape gravity to infinity from radius R. Earth: ~11.2 km/s.
| Symbol | Quantity | SI Unit |
|---|---|---|
| v_e | escape velocity | m/s |
| M | planet mass | kg |
| R | planet radius | m |
| g | surface gravity | m/s^2 |
Valid when
- Launched from surface
- No air drag
- Body treated as point/sphere
Lesson: g Variation Altitude
g variation with altitude
Gravitational acceleration decreases with altitude above Earth's surface.
| Symbol | Quantity | SI Unit |
|---|---|---|
| g_h | g at height h | m/s^2 |
| g | surface g | m/s^2 |
| R | Earth radius | m |
| h | altitude | m |
Valid when
- Static observer at altitude
- Earth treated as uniform sphere
Lesson: g Variation Depth
g variation with depth
Inside Earth (uniform density), g decreases linearly with depth, vanishing at centre.
| Symbol | Quantity | SI Unit |
|---|---|---|
| g_d | g at depth | m/s^2 |
| g | surface g | m/s^2 |
| R | Earth radius | m |
| d | depth | m |
Valid when
- Earth treated as uniform density sphere
Lesson: Gravitational Potential
Gravitational potential energy (point masses)
PE of two-body system; negative because gravity is attractive (work to separate them is positive).
| Symbol | Quantity | SI Unit |
|---|---|---|
| U | grav PE | J |
| M, m | two masses | kg |
| r | separation | m |
Valid when
- Reference U=0 at r=infinity
- Point or spherical masses
Lesson: Kepler's Laws
Kepler's third law
Square of orbital period proportional to cube of semi-major axis. Holds for elliptic orbits about a central mass.
| Symbol | Quantity | SI Unit |
|---|---|---|
| T | orbital period | s |
| a | semi-major axis | m |
| M | central mass | kg |
Valid when
- Two-body system with central mass M >> orbiting mass
- Bound orbit
Lesson: Motion of Satellite
Orbital velocity for circular orbit
Speed of circular orbit at altitude h above body of mass M, radius R.
| Symbol | Quantity | SI Unit |
|---|---|---|
| v | orbital speed | m/s |
| M | central mass | kg |
| R+h | orbit radius | m |
Valid when
- Circular orbit
- M >> orbiting mass
Lesson: Satellite Energy
Satellite total mechanical energy
Total energy = KE + PE = -KE (virial). Always negative for bound orbit; E -> 0 at infinity.
| Symbol | Quantity | SI Unit |
|---|---|---|
| E | total energy | J |
| M, m | central mass and satellite mass | kg |
| R+h | orbit radius | m |
Valid when
- Circular orbit
- Bound (E < 0)
NEET question patterns in this unit
Lesson: Escape Velocity
Compare escape velocities for planets with different M, R. v_e ∝ sqrt(M/R). Common shape: 'planet has 4× radius and 2× density of Earth — find v_e'.
Common distractors
forgets density not mass
Confuses planet mass with density given radius scaling
Lesson: g Variation Altitude
Body weighs W on surface; find weight at height h above surface. Use g_h = g(R/(R+h))^2.
Common distractors
uses linear decrease with h
Treats g as linear in h instead of inverse-square
Lesson: Kepler's Laws
Given period T and semi-major axis a of one planet, find for another with different a. T^2 ∝ a^3.
Common distractors
uses linear relation
Treats T proportional to a not a^(3/2)
Lesson: Orbital Velocity
Energy required to launch satellite to altitude. Compute change in total mechanical energy.
Common distractors
forgets orbital KE component
Computes only PE change, ignoring orbital KE
Questions about this unit
- What does Gravitation cover for NEET Physics?
- 12 lessons: Acceleration Due to Gravity, Escape Velocity, g Variation Altitude, g Variation Depth, Gravitational Potential, Gravitational Potential Energy, Kepler's Laws, Motion of Satellite, Orbital Velocity, Satellite Energy, Satellite Time Period and Universal Law Gravitation.
- How often has Gravitation come up in NEET past papers?
- Our set of verified past papers has 10 questions from this unit, from NEET 2021, 2022, 2023, 2024, 2025 and 2026. Each is answered against the official NTA key.
- Is the Gravitation material free?
- Yes. All 12 lessons and 96 practice questions are free, with no login needed.