Understanding Centripetal Force in Orbital Motion
An object moving in a circular path requires a force directed towards the center of the circle. This force is called the centripetal force. It continuously changes the direction of the object's velocity, keeping it in its orbit.
The question asks what force acts as the centripetal force for the moon's motion around the Earth. Let's analyze the options:
Therefore, the gravitational pull exerted by the Earth on the Moon is the centripetal force responsible for the moon's orbit.
The centripetal force required for the moon's motion around the Earth is provided by the force of attraction of the Earth (Earth's gravity).
Which one of the following statement is true for the relation, \(F= \frac{{G{m_1}{m_2}}}{{{r^2}}}\) ?
(All symbols have their usual meanings)Suppose there are two planets, 1 and 2, having the same density but their radii are R 1and R 2respectively, where R 1> R 2. The accelerations due to gravity on the surface of these planets are related as
LIGO stands for
If radius of the earth were to shrink by 1%, its mass remains the same, g would decrease by nearly
The radius of the Moon is about one-fourth that of the Earth and acceleration due to gravity on the moon is about one-sixth that on the earth. From this, we can conclude that the ratio of the mass of earth to the mass of the moon is about