How much work is required to lift an object with a mass of $5.0$ kilograms to a height of $3.5$ meters against gravity? (Assume $g=9.8m/s^2$)

A satellite moves in a stable circular orbit around $Earth$ under the influence of gravity. How much work is done by the gravitational force on the satellite during one complete revolution?

In the context of work on inclined planes, in which of the following situations is no work considered to be done by a force?

In which of the following situations is no work done by the applied force on the object?

When a block is pulled up a frictionless inclined plane by a rope at constant speed, is the work done by the tension force positive, negative, or zero?

A flea of mass $m$ jumps up an inclined plane making an angle $\theta$ with the horizontal, reaching a vertical height $h$ in time $t$. Assuming no friction and using $g=10m/s^2$, how much work did the flea do during that time?

Which of the following situations involves work being done on an object on an inclined plane?

Which scenario requires the most work to move a box of mass $m$ up a frictionless inclined plane to a height $h$ above the ground?