Show all work: Volume of SolidShape of the solidcylinderDimensions to measureChoose...Measured dimensionsDiameter3.88 cmHeight7.27 cmSelect the letter of the formula used to determine the volume of the solid.A. V = L³B. V = L x W × HC. V =%3DChoose...TD H4Volume of solid (cm³)Show your work for this calculation. You can upload an image to the text box. As you enter text or an image, thetextbox will expand. Using Conversion Factors in Problem SolvingEnter you height in inches (in)Convert your height to centimeters (cm)(23) Convert your height to meters (m)Show your work for this calculation. You can upload an image to the text box. As you enter text or an image, thetextbox will expand.BIIIUX2| X² | →三一三_=fx| ID e日元| IT| 由| 元| liNormal

Since multiple questions are asked. I am answering first question with all parts.

Shápe of the solid Dimensions to measure Choose... Measured dimensions Diameter Height Select the letter of the formula used to determine the volume of the solid. A. V = L3 B. V = L x W × H Choose... C. V = D²H 4 Volume of solid (cm3) Show your work for this calculation. You can upload an image to the text box. As you enter text or an image, t textbox will expand.

Shápe of the solid Dimensions to measure Choose... Measured dimensions Diameter Height Select the letter of the formula used to determine the volume of the solid. A. V = L3 B. V = L x W × H Choose... C. V = D²H 4 Volume of solid (cm3) Show your work for this calculation. You can upload an image to the text box. As you enter text or an image, t textbox will expand.

Mathematics For Machine Technology

8th Edition

ISBN:9781337798310

Author:Peterson, John.

Publisher:Peterson, John.

Chapter63: Volumes Of Pyramids And Cones

Section: Chapter Questions

Problem 16A: A piece in the shape of a pyramid with a regular octagon (eight sided) base is machined from a solid...

See similar textbooks

Similar questions

Street light post The post of a street light is shaped like a truncated cone, as shown in the picture below. It is a large cone minus a smaller top cone. The large cone is 30 feet tall with base radius 1 foot. The smaller cone is 10 feet tall with base radius of 0.5 feet. To the nearest tenth, (a) find the volume of the large cone. (b) find the volume of the small cone. (c) find the volume of the post by subtracting the volume of the small cone from the volume of the large cone.
A piece in the shape of a pyramid with a regular octagon (eight sided) base is machined from a solid block of bronze. Each side of the octagon base is 9.36 inches long. The height of the piece is 7.08 inches. The octagon base area 4.829, where s is the length of a side of the octagon. a. Determine the volume of the piece. Round the answer to the nearest cubic inch. b. Determine the weight of the piece. Round the answer to the nearest pound. Note: One cubic foot of the bronze used weighs 547.9 pounds per cubic foot.
Solve these prism and cylinder exercises. Where necessary, round the answers to 2 decimal places unless otherwise specified. The frustum of a right circular cone has a larger base area of 40.0 square centimeters and a smaller base area of 19.0 square centimeters. The height is 22.0 centimeters. Find the volume. Round the answer to the nearest cubic centimeter.
Forming a pen We want to form a rectangle pen of area 100 square feet. One side of the pen is to be formed by an existing buliding and the other three sides by a fence see Figure 2.106. Let W be the length, in feet, of the sides of the rectangle perpendicular to the buliding, and let L be the length, in feet, of the other side. Figure 2.106 a.Find a formula for the total amount of fence needed in terms of W and L b. Express, as an equation involving W and L, the requirement that the area be 100 square feet. c.Solve the equation you found in part b for L. d.Use your answers to parts a and c to find a formula for F, the total amount, in feet, of fence needed, as a function of W alone. e.Make a graph of F versus W. f.Determine the dimension of the rectangle that requires a minimum amount of fence.
A zinc casting is in the shape of a frustum of a right circular cone. The larger base area is 280 inches in diameter and the smaller base area is 2.30 inches in diameter. The height is 3.50 inches. Round the answers for a and b to 1 decimal point. a. Compute the volume of the casting. b. Determine the weight of the casting. Zinc weighs 0.256 pound per cubic inch.
The volume V of a cube is V=s3 , where s is the length of one side. Determine the volume of a cube with a side that measures 3.45 feet. Round your answer to 1 decimal place.