If the kinetic energy of a body increases,then what happens to its momentum?

If the kinetic energy of a body becomes four times its initial value,then the new momentum will

$A$ horizontal force of $5 \text{ N}$ is applied on a body of mass $5 \text{ kg}$, which is initially at rest on a frictionless table. What is the change in kinetic energy of the body after $10 \text{ s}$?

If a lighter body of mass $M_1$ and velocity $V_1$ and a heavy body of mass $M_2$ and velocity $V_2$ have the same kinetic energy,then:

$A$ particle is dropped from a height $h$. $A$ constant horizontal velocity $u$ is given to the particle. Taking $g$ to be constant everywhere, the kinetic energy $E$ of the particle with respect to time $t$ is correctly shown in:

If the momentum of a body of mass $m$ is increased by $20 \%$,then its kinetic energy increases by: (in $\%$)