Gravitation is one of the fundamental forces of nature and plays a key role in the motion of celestial bodies and objects on Earth. This chapter is crucial for JEE Main as it explains the universal law of gravitation, gravitational field, acceleration due to gravity, and orbital motion.
Understanding gravitation allows students to solve problems related to falling bodies, satellites, planets, and energy in gravitational fields, which frequently appear in JEE Main physics exams.
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STD 11 |
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1 |
Units , Dimensions & Measurement |
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2 |
Motion In Straight Line |
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3.1 |
Vectors |
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3.2 |
Motion In Plane |
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4.1 |
Newtons Laws Of Motion |
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4.2 |
Friction |
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5 |
Work , Energy , Power & Collision |
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6 |
System Of Particles & Rotational Motion |
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7 |
Gravitation |
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8 |
Mechanical Properties Of Solids |
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9.1 |
Fluid Mechanics |
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9.2 |
Surface Tension |
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10.1 |
Thermonetry , Thermal Expansion & Calorimetry |
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10.2 |
Transmission Of Heat |
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11 |
Thermodynamics |
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12 |
Kinetic Theory Of Gases |
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13 |
Oscillations |
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14 |
Waves & Sound |
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STD 12 |
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1 |
Electric Charges & Fields |
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2 |
Electric Potential & Capacitance |
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3 |
Current Electricity |
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4 |
Moving Charges & Magnetism |
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5 |
Magnetism & Matter |
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6 |
Electromagnetic Induction |
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7 |
Alternating Current |
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8 |
Electromagnetic Waves |
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9 |
Ray Optics & Optical Instruments |
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10 |
Wave Optics |
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11 |
Dual Nature Of Radiation & Matter |
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12 |
Atoms |
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13 |
Nuclei |
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14 |
Semicondutor Electronics |
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15 |
Universe |
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16 |
Communication |
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Studying gravitation helps students:
Analyze motion under gravity
Apply Newton’s law of gravitation to planetary motion
Solve satellite and orbital motion problems
Understand energy and force concepts in gravitational fields
Questions from this chapter can be numerical or conceptual and often test understanding of multiple interconnected concepts, making it a scoring topic.
Newton’s law states:
Every particle in the universe attracts every other particle with a force F = G m₁ m₂ / r²
G = universal gravitational constant
m₁, m₂ = masses of particles
r = distance between them
Key points for JEE Main:
Force is mutual and attractive
Acts along the line joining the centers of two bodies
Obeys inverse-square law
Applications:
Determining gravitational forces between Earth and objects
Calculating forces in multi-body systems
Problems involving planets and satellites
Near Earth’s surface: g = G M / R²
M = mass of Earth, R = radius of Earth
Variation of g with altitude: g’ = g (1 − h/R)²
Variation of g with depth: g’ = g (1 − d/R)
JEE Main numericals often include:
Gravitational acceleration at different altitudes or depths
Comparative problems between planets
Gravitational field: g = F/m
Gravitational potential: V = −G M / r
Work done by gravitational force: W = m g h
Potential energy: U = −G m₁ m₂ / r
Applications:
Energy of satellites and planets
Escape velocity calculations
Problems with multiple gravitating bodies
Minimum velocity to escape Earth’s gravitational field:
v_e = √(2 G M / R) = √(2 g R)
Independent of mass of the object
Key JEE Main application: rocket and satellite launch problems
Centripetal force provided by gravity: G M m / r² = m v² / r
Orbital velocity: v = √(G M / r)
Time period of satellite: T = 2 π r / v = 2 π √(r³ / G M)
Geostationary satellites: T = 24 hours, orbit above equator
JEE Main numericals often require calculations of:
Satellite velocity
Orbital radius
Time period of revolution
First law: Orbits of planets are ellipses
Second law: Line joining planet and sun sweeps equal areas in equal time
Third law: T² ∝ r³, relates orbital period and radius
Applications:
Planetary motion
Satellite calculations
Relative motion of celestial bodies
For two masses m₁ and m₂ separated by distance r:
U = −G m₁ m₂ / r
Work done against gravity = change in potential energy
Applications in calculating energy required for moving satellites
Two-body problems: consider reduced mass
Motion of planets and satellites: central force problem
JEE Main numericals involve:
Motion of Earth-Moon system
Orbits of satellites
Gravitational energy and forces
Confusing g and G
Ignoring radius variation in g-related problems
Forgetting negative sign in potential energy
Using incorrect formulas for orbital velocity or period
Applying gravitational formulas to non-point masses without simplification
Avoiding these mistakes ensures high accuracy in JEE Main numericals.
1–3 questions per exam
Often integrated with circular motion, Newton’s Laws, and satellite motion
Conceptually moderate but numerically high scoring
Gravitation is a strategically important chapter for securing marks in mechanics and astronomy-related problems.
Memorize formulas for g, potential energy, orbital velocity, and escape velocity
Solve numericals using step-by-step method and diagrams
Practice problems on satellites and planetary motion
Understand application of Kepler’s laws
Use dimensional analysis to verify results
Consistency and careful practice improve accuracy and speed in exams.
Studentbro.in provides:
Step-by-step explanations for gravitation problems
Solved examples for satellites, planetary motion, and escape velocity
Conceptual clarity and problem-solving strategies
Chapter-wise structure tailored for JEE Main
This ensures students can solve gravitation numericals confidently and efficiently.
Gravitation is a fundamental Class 11 Physics chapter that explains forces acting at a distance, motion of celestial bodies, and energy in gravitational fields. Mastery of this chapter allows students to solve both conceptual and numerical problems efficiently. With structured guidance and practice from Studentbro.in, students can excel in JEE Main Physics and tackle gravitation-related questions with confidence.