We can draw the following picture:
then we need to find angle theta. However, in order to find theta, we must find angle x first.
Since we have a right triangle, we can apply the tangent function as:

then, x is given by

then, x is equal to

Now, angle x and angle theta are complementary, this means that

then, we have

Therefore, the angle of depression (theta) is equal to 30.76 degrees.