Find the measure of the angle formed between the base of the cone and a line segment that represents the slant height

Since there are no figures given, I will give an example.

You are given a silo that is shaped as a closed cylinder with a conical end. The diameter of the silo is 4 ft, the length of the cylindrical part is 6 ft, and the entire length of the silo is 10.5 ft. Suppose that you are asked to find the total volume of grains that can be stored in the silo.

Given:

Cylinder part

D = 4 ft

H = 6 ft

Cone part

H = 10.5 - 6 = 4.5ft

D = 4ft

Required:

Volume of silo

Solution:

V of cylinder = πr²H

V of cylinder = π (4/2) ² (6)

V of cylinder = 75.4 ft³

V of cone = πr²H/3

V of cone = π (4/2) ² (4.5/3)

V of cone = 18.85 ft³

Total volume = 94.25 ft³