Answer:
55.53 feet.
Explanation:
We have been given that a flagpole stands in the middle of a flat, level field. 50 feet away from its base, a surveyor measures the angle to the top of the flagpole as 48 degrees.
We can see from attached photo that flagpole, the surveyor forms a right triangle with respect to ground.







Therefore, the height of the flagpole is approximately 55.53 feet.