You can't use " v = d/t " because v is not constant.
This is actually a very poorly worded, unrealistic question.
I *think* they want you to assume that " a " is constant (as if a constant force were applied to the object for the .75 meters). There are two ways to solve the problem.
1. For any object moving with constant acceleration, the following kinematic equations apply (you should know these for your physics class, and if you don't, memorize them now):
[tex]\Delta[/tex]x = v0t + 1/2 at2
v = v0 + at
v2 = v02 + 2a[tex]\Delta[/tex]x
[tex]\Delta[/tex]x = 1/2 (v + v0)t
These equations apply for any situation where 'a' is constant. Assuming these equations apply, you know most of the information (v0, v, [tex]\Delta[/tex]x), and you can use them to find 'a'. Then use F = ma.
2. The second approach is to use Conservation of Energy (as was suggested early in the thread). This is really the same as the first approach, if a and F are constant.
The fact you need is that the CHANGE in kinetic energy is equal to the work done on an object, or
[tex]\Delta[/tex]KE = F * [tex]\Delta[/tex]x
What is the final KE of the object? What was the initial KE? The difference between them gives F * [tex]\Delta[/tex]x, and you know [tex]\Delta[/tex]x.