Question:
Find the angle of elevation of the sun from the ground when a tree that is 14ft tall casts a shadow 16ft long. Round to the nearest degrees.
Solution:
Consider the following diagram of the problem:
Applying the appropriate trigonometric identity to the right triangle in the diagram, we obtain:

now, applying to both sides of the equation the inverse function of the tangent, we get:

this is equivalent to:

then, the correct answer is:
