Momentum

Twice its change in momentum upon impact with ground

Zero, because it does not lose any kinetic energy

Equivalent to its change in momentum upon impact with ground

Equal to its weight

The change in the object's momentum

The force acting on the object

The weight of the object

The object's kinetic energy

the angular velocity of an object times the radius

the mass of an object times its velocity

the mass of an object times its acceleration

the force on an object times the distance

$\frac{1}{2}mv^2$

$F=kx$

$mgh$

$W=f*d$

Temperature

Acceleration

Mass

Electric charge

Work

Impulse

Power

Acceleration

The impulse would quadruple because both gravitational force and acceleration due to gravity are doubled, which affects momentum change proportionally.

The impulse would double since doubling G increases the force of gravity acting on the ball, resulting in greater change in momentum.

The impulse would be halved as an increase in gravitational constant results in an increased impact velocity that proportionally reduces the time interval during collision.

The impulse would remain unchanged because impulse is independent of G and only depends on the ball's change in momentum.

impulse vs. time

acceleration vs. time

mass vs. acceleration graph

change in momentum vs. time

the mass of an object times its velocity

2 pi times the square root of m/k

the average force on an object multiplied by the time in which that force acts.

the moment of inertia times the angular acceleration

Change in momentum is solely determined by the total fuel expelled regardless of system mass variations.

Constant mass expressions for impulse and momentum can still be used without adjusting for changing rocket-fuel system.

Rockets remain at a constant speed due to thrust balancing out mass loss; therefore, impulse concepts are not applicable.

The change in momentum depends on the variables of the system, such as system mass as well as the velocity of the expelled fuel.