By definition, a Right triangle is a triangle that has an angle that measures 90 degrees (which also called "Right angle").
For this case, you can identify that the triangle given in the exercise is a Right triangle.
To find the measure of the missing angle, you need to use Arccosine function, which is the inverse of the cosine function:

Where "α (alpha)" is the angle you must find, "a" is the adjacent side and "h" is the hypotenuse.
You can set up that, for this case:

Then, substituting values and evaluating, you get that the measure of the angle is:

Rounding the answer to nearest whole degree, you get:

The answer is: Option C.