20 cm. 2 cm. 4 cm. 16 cm.

Q: 14 in. 6 in. 10 in.

A: We have to find the amount of space inside the prism but outside the pyramid.

Q: What is the volume of the sphere in the figure shown below? 2.6 m

A: Solve the above question.

Q: Find the lateral area of the cylinder shown below in terms of pi.

A:

Q: What is the surface area of the cone

A: Step 1: Step 2: Step 3: Step 4:

Q: What is the lateral area of the pyramid shown below? 26 ft. 20 ft. IN # 13 M ... 20 ft.

A:

Q: 5. What is the volume of the sphere shown below? 3 miles

A: volume of  sphere is  V = 43π r3 where    r  is the radius of sphere

Q: 11 What is the volume of sphere shown below? Use T = 3.14. =D3.14. 72 cm A) 109.874.88 cubic…

A:

Q: Given a cone with a slant height l (Figure 3a). Find the largest possible volume of the cone.

A:

Q: In building a scale model of a buking for a movie explosion, a prop designer has to consider the…

A:

Q: Use Cavalieri's Principle to fi nd the volume of the oblique prism or cylinder. Round your answer to…

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Q: quare ABCD's area is 1. The pink semicircles are tangent to the diagonal shown.

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Q: 1. Find the volume for figure A and B 10 ft 12 ft 9 ft A) 9 yd, 8 yd 7 yd B)|

A: To find: The volume of figure A and figure B. Concept used: The volume of any object is product of…

Q: SAL 7 FORO T 8'cm 13 cm

A:

Q: A solid has volume 6 cubic units and surface area 22 square units. The solid is dilated, and the…

A: A solid has volume 6 cubic units and surface area 22 square units. The solid is dilated, and the…

Q: How to find Volume and Surface area of above problems using integration?

A: Since you have posted a question with multiple sub-parts, we will solve the first three sub-parts…

Q: Mark purchased a box to store -inch cubes. The box has the following dimensions: 1 3 - in. 2 in. 1 3…

A: We have to find the volume of given rectangular box

Q: What is the volume of the prism pictured?

A: Given data: The height of prism is h=12 in. Width of prism is l=8 in. Thickness of prism is t=2 in.…

Q: What is the volume of the cone?

A: