To solve the question regarding the relationship between mass and weight, let's understand the fundamental definitions and principles:
From these definitions, we can infer:
Hence, the correct statement from the options given is:
"Mass is constant and Weight is variable."
This conclusion justifies why this option is correct and others are not. Other options incorrectly suggest that both properties are the same (either both constant or both variable), which contradicts fundamental physics principles.
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)The free-fall acceleration g increases as one proceeds, at sea level, from the equator toward either pole. The reason is
A planet has a mass M 1and radius R 1. The value of acceleration due to gravity on its surface is g 1. There is another planet 2, whose mass and radius both are two times that of the first planet. Which one of the following is the acceleration due to gravity on the surface of planet 2?
Two bodies of mass M each are placed R distance apart. In another system, two bodies of mass 2M each are placed R/2 distance apart. If F be the gravitational force between the bodies in the first system, then the gravitational force between the bodies in the second system will be
Suppose the force of gravitation between two bodies of equal masses is F. If each mass is doubled keeping the distance of separation between them unchanged, the force would become