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PPT: Gravitation

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 Page 1


CAN YOU RECALL?
• When released from certain height why do 
objects tend to fall vertically downwards?
When released from certain height it falls vertically 
downward because of Earth's gravitational force.
• What is the shape of the orbits of planets?
All orbits are elliptical, which means they are an ellipse, 
similar to an oval. 
• What are Kepler ’ s laws?
First Law: Planetary orbits are elliptical with the sun at 
a focus. 
Second Law: The radius vector from the sun to a planet 
sweeps equal areas in equal times. 
Third Law: The ratio of the square of the period of 
revolution and the cube of the ellipse semimajor axis is 
the same for all planets.
Page 2


CAN YOU RECALL?
• When released from certain height why do 
objects tend to fall vertically downwards?
When released from certain height it falls vertically 
downward because of Earth's gravitational force.
• What is the shape of the orbits of planets?
All orbits are elliptical, which means they are an ellipse, 
similar to an oval. 
• What are Kepler ’ s laws?
First Law: Planetary orbits are elliptical with the sun at 
a focus. 
Second Law: The radius vector from the sun to a planet 
sweeps equal areas in equal times. 
Third Law: The ratio of the square of the period of 
revolution and the cube of the ellipse semimajor axis is 
the same for all planets.
Introduction
• All material objects have a natural tendency to get attracted towards the 
Earth. 
• In many natural phenomena like coconut falling from trees, raindrops 
falling from the clouds, etc., the same tendency is observed. 
• All bodies are attracted towards the Earth with constant acceleration. This 
fact was recognized  by Italian physicist Galileo. 
• Every massive object in the universe 
experiences gravitational force. It is the force 
of mutual attraction between any two 
objects by virtue of their masses. It is always 
an attractive force with infinite range. It does 
not depend upon intervening medium. It is 
much weaker than other fundamental forces.
Page 3


CAN YOU RECALL?
• When released from certain height why do 
objects tend to fall vertically downwards?
When released from certain height it falls vertically 
downward because of Earth's gravitational force.
• What is the shape of the orbits of planets?
All orbits are elliptical, which means they are an ellipse, 
similar to an oval. 
• What are Kepler ’ s laws?
First Law: Planetary orbits are elliptical with the sun at 
a focus. 
Second Law: The radius vector from the sun to a planet 
sweeps equal areas in equal times. 
Third Law: The ratio of the square of the period of 
revolution and the cube of the ellipse semimajor axis is 
the same for all planets.
Introduction
• All material objects have a natural tendency to get attracted towards the 
Earth. 
• In many natural phenomena like coconut falling from trees, raindrops 
falling from the clouds, etc., the same tendency is observed. 
• All bodies are attracted towards the Earth with constant acceleration. This 
fact was recognized  by Italian physicist Galileo. 
• Every massive object in the universe 
experiences gravitational force. It is the force 
of mutual attraction between any two 
objects by virtue of their masses. It is always 
an attractive force with infinite range. It does 
not depend upon intervening medium. It is 
much weaker than other fundamental forces.
Kepler’s Laws
• Kepler’s laws of planetary motion describe the orbits of the planets 
around the Sun. 
1. Law of orbit 
• All planets move in elliptical orbits around the Sun with the Sun at one of 
the foci of the ellipse.
• Here, S and S’ are the foci of the ellipse the Sun 
being at S. 
• P is the closest point along the orbit from S and is, 
called ‘Perihelion’. 
• A is the farthest point from S and is, called 
‘Aphelion’. 
• PA is the major axis = 2a. 
• PO and AO are the semimajor axes = a. 
• MN is the minor axis =2b. 
• MO and ON are the semiminor axes = b
Fig.: An ellipse traced by a planet 
with the Sun at the focus.
Page 4


CAN YOU RECALL?
• When released from certain height why do 
objects tend to fall vertically downwards?
When released from certain height it falls vertically 
downward because of Earth's gravitational force.
• What is the shape of the orbits of planets?
All orbits are elliptical, which means they are an ellipse, 
similar to an oval. 
• What are Kepler ’ s laws?
First Law: Planetary orbits are elliptical with the sun at 
a focus. 
Second Law: The radius vector from the sun to a planet 
sweeps equal areas in equal times. 
Third Law: The ratio of the square of the period of 
revolution and the cube of the ellipse semimajor axis is 
the same for all planets.
Introduction
• All material objects have a natural tendency to get attracted towards the 
Earth. 
• In many natural phenomena like coconut falling from trees, raindrops 
falling from the clouds, etc., the same tendency is observed. 
• All bodies are attracted towards the Earth with constant acceleration. This 
fact was recognized  by Italian physicist Galileo. 
• Every massive object in the universe 
experiences gravitational force. It is the force 
of mutual attraction between any two 
objects by virtue of their masses. It is always 
an attractive force with infinite range. It does 
not depend upon intervening medium. It is 
much weaker than other fundamental forces.
Kepler’s Laws
• Kepler’s laws of planetary motion describe the orbits of the planets 
around the Sun. 
1. Law of orbit 
• All planets move in elliptical orbits around the Sun with the Sun at one of 
the foci of the ellipse.
• Here, S and S’ are the foci of the ellipse the Sun 
being at S. 
• P is the closest point along the orbit from S and is, 
called ‘Perihelion’. 
• A is the farthest point from S and is, called 
‘Aphelion’. 
• PA is the major axis = 2a. 
• PO and AO are the semimajor axes = a. 
• MN is the minor axis =2b. 
• MO and ON are the semiminor axes = b
Fig.: An ellipse traced by a planet 
with the Sun at the focus.
Kepler’s Laws
2. Law of areas
• The line that joins a planet and the Sun sweeps equal areas in equal 
intervals of time.
• Kepler observed that planets do not move around the Sun with uniform speed. They 
move faster when they are nearer to the Sun while they move slower when they are 
farther from the Sun. This is explained by this law. 
Fig.: The orbit of a planet P 
moving around the Sun.
The area swept by the planet of mass m in given 
interval ??? is ??? =
1
2
 ?? × ?? ??? ??? ??? =
1
2
( ?? × ?? )
 ?? =?? ?? ??? ??? =
1
2
 ?? ×
?? ?? ??? = ?? × ?? ??? ??? =
?? 2??
=????????????????
Page 5


CAN YOU RECALL?
• When released from certain height why do 
objects tend to fall vertically downwards?
When released from certain height it falls vertically 
downward because of Earth's gravitational force.
• What is the shape of the orbits of planets?
All orbits are elliptical, which means they are an ellipse, 
similar to an oval. 
• What are Kepler ’ s laws?
First Law: Planetary orbits are elliptical with the sun at 
a focus. 
Second Law: The radius vector from the sun to a planet 
sweeps equal areas in equal times. 
Third Law: The ratio of the square of the period of 
revolution and the cube of the ellipse semimajor axis is 
the same for all planets.
Introduction
• All material objects have a natural tendency to get attracted towards the 
Earth. 
• In many natural phenomena like coconut falling from trees, raindrops 
falling from the clouds, etc., the same tendency is observed. 
• All bodies are attracted towards the Earth with constant acceleration. This 
fact was recognized  by Italian physicist Galileo. 
• Every massive object in the universe 
experiences gravitational force. It is the force 
of mutual attraction between any two 
objects by virtue of their masses. It is always 
an attractive force with infinite range. It does 
not depend upon intervening medium. It is 
much weaker than other fundamental forces.
Kepler’s Laws
• Kepler’s laws of planetary motion describe the orbits of the planets 
around the Sun. 
1. Law of orbit 
• All planets move in elliptical orbits around the Sun with the Sun at one of 
the foci of the ellipse.
• Here, S and S’ are the foci of the ellipse the Sun 
being at S. 
• P is the closest point along the orbit from S and is, 
called ‘Perihelion’. 
• A is the farthest point from S and is, called 
‘Aphelion’. 
• PA is the major axis = 2a. 
• PO and AO are the semimajor axes = a. 
• MN is the minor axis =2b. 
• MO and ON are the semiminor axes = b
Fig.: An ellipse traced by a planet 
with the Sun at the focus.
Kepler’s Laws
2. Law of areas
• The line that joins a planet and the Sun sweeps equal areas in equal 
intervals of time.
• Kepler observed that planets do not move around the Sun with uniform speed. They 
move faster when they are nearer to the Sun while they move slower when they are 
farther from the Sun. This is explained by this law. 
Fig.: The orbit of a planet P 
moving around the Sun.
The area swept by the planet of mass m in given 
interval ??? is ??? =
1
2
 ?? × ?? ??? ??? ??? =
1
2
( ?? × ?? )
 ?? =?? ?? ??? ??? =
1
2
 ?? ×
?? ?? ??? = ?? × ?? ??? ??? =
?? 2??
=???????????????? Kepler’s Laws
3. Law of periods
• The square of the time period of revolution of a planet around the Sun is 
proportional to the cube of the semimajor axis of the ellipse traced by the 
planet.
• If r is length of semimajor axis then, this law states that
?? 2
? ?? 3
Or 
?? 2
?? 3
=???????????????? • Kepler’s laws were based on regular 
observations of the motion of planets.
• Kepler did not know why the planets obey 
these laws,. i.e. he had not derived these 
laws. 
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FAQs on PPT: Gravitation

1. What is Newton's law of universal gravitation and how does it explain planetary motion?
Ans. Newton's law of universal gravitation states that every object attracts every other object with a force proportional to their masses and inversely proportional to the square of the distance between them. This fundamental principle explains why planets orbit the sun in elliptical paths and why celestial bodies remain bound together, forming the basis for understanding orbital mechanics and gravitational interactions across the universe.
2. Why does gravitational potential energy become negative and what does that actually mean?
Ans. Gravitational potential energy is negative because the reference point is set at infinity, where potential energy equals zero. As objects move closer together, they release energy, making potential energy negative. This negative value indicates that work must be done against gravity to separate objects completely, and it's why escape velocity exists-you need sufficient kinetic energy to overcome this negative potential and reach infinity.
3. How do I calculate escape velocity and why is it different for different planets?
Ans. Escape velocity depends on a planet's mass and radius; larger, denser planets have higher escape velocities. The formula involves gravitational acceleration and planetary radius. Earth's escape velocity is approximately 11.2 km/s, while the Moon's is only 2.4 km/s because of its smaller mass. This difference explains why launching rockets from Earth requires far more energy than from the Moon's surface.
4. What's the difference between gravitational field strength and gravitational potential, and why do both matter?
Ans. Gravitational field strength measures the force experienced per unit mass at a location, while gravitational potential measures the energy per unit mass. Field strength is a vector (directional), whereas potential is scalar. Both are essential for understanding how gravity influences objects: field strength predicts force magnitude, while potential energy calculations determine orbital stability and satellite behavior in space missions.
5. How does Kepler's third law connect orbital periods to planetary distances, and why is this important for NEET preparation?
Ans. Kepler's third law states that the square of a planet's orbital period is directly proportional to the cube of its mean distance from the sun. This relationship allows astronomers to predict planetary motion and helps NEET candidates solve problems involving satellite orbits and celestial mechanics efficiently. Understanding this law is critical for grasping how gravitational forces maintain stable orbits without requiring constant force application.
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