Gravitation for NEET 2027: Important Concepts, Formulas and Revision Notes
This blog covers the core ideas, key formulas, solved numericals, common mistakes and a revision plan. It is written for students preparing Gravitation for NEET 2027 with NCERT as the base.
Gravitation is a Class 11 Physics chapter that rewards clear concepts and careful formula use. This blog covers the core ideas, key formulas, solved numericals, common mistakes and a revision plan. It is written for students preparing Gravitation for NEET 2027 with NCERT as the base.
Gravitation Chapter Overview for NEET Preparation
Gravitation is a Class 11 NCERT Physics chapter that studies the attractive force between masses. It covers Newton's law, acceleration due to gravity, gravitational field and potential, satellites, escape velocity and Kepler's laws, all of which NEET can test.
Always confirm the final topic list against the official NTA syllabus released for your exam year. Past papers have included only a few questions from this chapter. That count changes every year, and NTA does not publish chapter wise weightage. Treat any weightage figure as a trend, not an official number.
Important Concepts and Subtopics to Master
Newton's Law and Acceleration Due to Gravity
Newton's law says every two masses attract each other with a force proportional to the product of the masses and inversely proportional to the square of the distance between them. Acceleration due to gravity, g, depends on location.
The value of g is highest at the poles and lowest at the equator. It decreases with height above the surface. It also decreases with depth, becoming zero at the centre of the Earth.
Gravitational Field and Potential
Gravitational field is the force per unit mass at a point. Gravitational potential is the work done per unit mass in bringing a body from infinity to that point. Potential is always negative.
For a thin spherical shell, the field inside is zero. The potential inside is constant and equals its value at the surface. Outside the shell, it behaves like a point mass at the centre.
Satellites, Kepler's Laws and Escape Velocity
A satellite stays in orbit when gravity supplies the centripetal force. Kepler's third law states that the square of the time period is proportional to the cube of the orbital radius. Escape velocity is the minimum speed needed to leave the gravitational field.
A geostationary satellite has a time period of 24 hours. It orbits above the equator at a height of about 36,000 km. A satellite close to the Earth's surface has a time period of about 84 minutes.
Essential Gravitation Formulas for Quick Revision
These are the formulas students should know without hesitation. Here, G is the universal gravitational constant, M is the mass of the Earth, R is its radius, and r is the distance from its centre.
|
Concept |
Formula |
Key note |
|
Law of gravitation |
F = G m₁m₂ / r² |
G = 6.67 × 10⁻¹¹ N m²/kg² |
|
Acceleration due to gravity |
g = GM / R² |
About 9.8 m/s² at the surface |
|
g at height h |
g' = g R² / (R + h)² |
For small h, g' ≈ g (1 − 2h/R) |
|
g at depth d |
g' = g (1 − d/R) |
Zero at the centre |
|
g with rotation at latitude λ |
g' = g − ω²R cos²λ |
Rotation effect is zero at the poles |
|
Gravitational potential |
V = −GM / r |
Negative everywhere |
|
Potential energy |
U = −GMm / r |
Taken as zero at infinity |
|
Orbital velocity |
v = √(GM / r) |
Close to the surface, v = √(gR) |
|
Escape velocity |
vₑ = √(2GM / R) = √(2gR) |
vₑ = √2 × orbital velocity |
|
Kepler's third law |
T² = 4π² r³ / GM |
T² is proportional to r³ |
|
Total energy of a satellite |
E = −GMm / 2r |
Kinetic energy is GMm / 2r |
Solved Numerical Examples
Worked numericals show how the formulas apply under exam conditions. Take g = 9.8 m/s² and R = 6.4 × 10⁶ m for the examples below.
Example 1: Find the escape velocity from the Earth.
vₑ = √(2gR) = √(2 × 9.8 × 6.4 × 10⁶) = √(1.2544 × 10⁸). This gives about 1.12 × 10⁴ m/s, or 11.2 km/s.
Example 2: Find g at a height equal to the Earth's radius.
Here h = R, so g' = g R² / (2R)² = g / 4. The value is 9.8 / 4 = 2.45 m/s².
Example 3: Find the orbital velocity near the Earth's surface.
v = √(gR) = √(9.8 × 6.4 × 10⁶) = √(6.272 × 10⁷). This gives about 7.9 × 10³ m/s, or 7.9 km/s.
Common Mistakes and How to Avoid Them
Most errors in this chapter come from sign confusion and wrong distances. Careful reading of the question prevents many of them.
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Using h in place of R + h when a body is far above the surface.
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Applying the approximation g(1 − 2h/R) when h is comparable to R.
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Dropping the negative sign in potential energy and total energy.
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Confusing G, the universal constant, with g, the local acceleration.
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Believing escape velocity depends on the mass of the projected body. It does not.
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Forgetting that the field inside a hollow shell is zero.
Step by Step Preparation Strategy
A short, ordered plan works best for this chapter. Follow these steps in sequence.
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Read the NCERT chapter fully, including the solved examples and the summary.
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Write every formula in one page of notes, with a line on when it applies.
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Practise the derivations of g at height and depth, escape velocity and orbital velocity.
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Solve NCERT exercises, then move to graded numericals on each subtopic.
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Attempt previous year NEET questions on this chapter and note recurring patterns.
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Revise the formula sheet every week until recall becomes automatic.
Students who prefer guided practice may compare Best NEET Online Coaching 2027-28 options for structured Physics lectures, doubt support and test series. Check the faculty, schedule and practice material before choosing.
Recommended Learning Resources
NCERT Class 11 Physics is the primary source for this chapter. Official NTA question papers from earlier years show how concepts are tested. Use NCERT diagrams to understand orbits and field lines.
For extra practice, pick one reliable question bank and finish it completely. Avoid collecting too many books. A learner who wants mentor led sessions on Physics can look at Best NEET Online Coaching 2027-28 programmes that include chapter tests and regular feedback.
Key Takeaways
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Gravitation is a Class 11 NCERT chapter, so the NCERT text is the safest starting point.
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The value of g changes with height, depth and latitude, and these variations are frequent exam topics.
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Gravitational potential and potential energy are negative, and this sign matters in every calculation.
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Escape velocity is √2 times the orbital velocity near the surface and does not depend on the projected mass.
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Check h versus R + h in every numerical before substituting values.
Conclusion and Next Steps
Gravitation becomes easy once the formulas, signs and distances are clear. Revise the formula table, solve one set of mixed numericals each day, and review your errors weekly. For students seeking structured guidance beyond self study, the Edurain Online Education Platform can be explored as an educational resource alongside NCERT. Your next step is to finish the NCERT exercises for this chapter and test yourself on past NEET questions.
Frequently Asked Questions (FAQs)
FAQ 1: What are the most important topics in Gravitation for NEET?
Focus on the law of gravitation, variation of g, gravitational potential, orbital velocity, escape velocity, Kepler's laws and satellite energy. These topics cover most concept and formula questions from the chapter.
FAQ 2: Which formulas should students remember for this chapter?
Remember F = G m₁m₂ / r², g = GM / R², g at height and depth, V = −GM / r, orbital velocity, escape velocity and T² = 4π² r³ / GM. The formula table above lists them together.
FAQ 3: How does g change with height and with depth?
The value of g decreases as you go higher, following g R² / (R + h)². Inside the Earth, it decreases linearly with depth as g (1 − d/R) and reaches zero at the centre.
FAQ 4: Why does escape velocity not depend on the mass of the body?
Both the kinetic energy needed and the gravitational potential energy are proportional to the body's mass. The mass cancels in the energy balance, so escape velocity depends only on the planet's mass and radius.
FAQ 5: How can students practise numerical questions from this chapter?
Start with NCERT exercises, then solve graded questions on each subtopic. Finish with previous year NEET questions under timed conditions, and keep a log of every error with its cause.
FAQ 6: Does NEET ask for derivations from Gravitation?
NEET asks objective questions, so derivations are rarely written out. Knowing them still helps, because it builds clear understanding and lets you apply the final formulas correctly in numerical problems.


