angular momentum
linear momentum
The area under the force-time graph represents the impulse imparted by the force, which is equal to the change in momentum.
According to the impulse-momentum theorem, the impulse is the product of the average force and the time over which it acts, and it is equal to the change in linear momentum (\( \Delta p \)): \[ \text{Impulse} = F \cdot \Delta t = \Delta p \] So, the area under a force-time graph gives the change in linear momentum, not angular momentum.
Correct Answer: (D) Linear momentum
Kepler's second law (law of areas) of planetary motion leads to law of conservation of
Kepler's second law (law of areas) of planetary motion leads to law of conservation of