Answer:
D.
Explanation:
Note that with respect to ∠D, its adjacent side is f and the hypotenuse is e.
Since we are given the adjacent side and its hypotenuse, we can use cosine. Recall that cosine is the following ratio:

So, for ∠D, this yields that:

To solve for D, then, we can take the inverse cosine of both sides:

Our answer is D.