The height at which the weight of the body become $\frac{1}{9}^{th}$. Its weight on the surface of earth (radius of earth $R$)
$h = 3R$
$h = R$
$h = \frac{R}{2}$
$h = 2R$
Weight of a body of mass m decreases by $1\%$ when it is raised to height $h$ above the earth’s surface. If the body is taken to a depth h in a mine, change in its weight is
The international space station is maintained in a nearly circular orbit with a mean altitude of $330 \,km$ and a maximum of $410 \,km$. An astronaut is floating in the space station's cabin. The acceleration of astronaut as measured from the earth is
Weight of a body of mass $m$ decreases by $1\%$ when it is raised to height $h$ above the Earth's surface. If the body is taken to a depth $h$ in a mine, then its weight will
If the Earth losses its gravity, then for a body
$Assertion$ : An astronaut experience weightlessness in a space satellite.
$Reason$ : When a body falls freely it does not experience gravity