10 ft Front view Figure 13.19 10 ft man e 1A/1 89 M 15. A volume problem: The front and back of a storage shed are shaped like isosceles right triangles with two sides of length 10 ft, as shown on the left of Figure 13.19. The storage shed is 40 ft long. Determine the vol- ume of the storage shed. Qing solves the volume problem as follows: First, he uses the Pythagorean theorem to deter- mine that the length of the unknown side of the triangle shown at the left is √200 ft long. Then, 40 ft Side view

Solve these problems. When necessary, round the answers to 2 decimal places unless otherwise specified   Compute the height of a regular pyramid with a base area of 32.00 square feet and a volume of 152.0 cubic feet. A right circular cone 1.2 meters high contains 0.80 cubic meters of material.  Find the cone base area. The base area of a wooden form in the shape of a regular pyramid is 28.0 square feet.  The form contains 21.0 cubic feet of airspace.  How high is the form? A container with a capacity of 6.0 gallons is in the shape of a right circular cone.  The container is 1.5 feet high.  Find the container base area. A tent in the shape of a regular pyramid is designed to contain 5.60 cubic meters of airspace.  The base of the tent is square with each side 2.50 meters long.  What is the height of the tent?

I have an area composite figures geometry problem.

calculate the following problem and show your complete solution