The gravitational force ($F$) between two objects is governed by Newton's Law of Universal Gravitation. The formula is:
$ F = G \frac{m_1 m_2}{r^2} $
Where:
Based on the formula, the gravitational force depends directly on the product of the masses ($m_1 m_2$) and inversely on the square of the distance ($r^2$) between them.
Therefore, the gravitational force increases when the product of their masses increases.
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