The law of cosines states that, if you know two sides of a triangle and the angle between them (let's call them
, then the third side
is given by the following formula:

You may have noticed that this formula strongly resembles the Pythagorean theorem. In fact, this is a generalization, since the Pythagorean theorem only works for right triangles, where the cosine part is zero and vanishes.
Anyways, plugging the values from your particular case we have

This means that

Which rounded to the nearest tenth gives 4.2