#17 please solve thank 11. a grapeirut wiul0= 62.4203A sphere has the volume given. Find its surface area to the nearest whole number27 IH.13. V=900 in.3451 in214. V= 3000 m315. V=140 cm1560 em3 to estimate the surface16. Select Techniques to Solve Problems (1)(C) Use 7 =area and volume of a sphere with radius 3 cm. S.A. 19cm, v 108 cm17. Connect Mathematical Ideas (1)(F) Give the dimensions of a cylinder and asphere that have the same volume.18. Use Representations to Communicate MathematicalIdeas (1)(E) The region enclosed by the semicircle atthe right is rotated completely about the x-axis.a. Describe the three-dimensional figure that is generated.2b. Find its volume in terms of .c. Find its surface area in terms of r.19. Explain Mathematical Ideas (1)(G) A cylindrical tank with diameter 20 in.half filled with water. How much will the water level in the tank rise if you pmetallic ball with radius 4 in. in the tank? Give your answer to the nearest t.20. The sphere at the right fits snugly inside a cube with 6-in. edges. What Is theapproximate volume of the spere and cube? 6

Answered: Image /qna-images/answer/265e93ae-d546-47e4-aaed-1cfb3798463c.jpg

Answered: #17 please solve thank

Math

Geometry

#17 please solve thank

Elementary Geometry For College Students, 7e

7th Edition

ISBN:9781337614085

Author:Alexander, Daniel C.; Koeberlein, Geralyn M.

Publisher:Alexander, Daniel C.; Koeberlein, Geralyn M.

Chapter9: Surfaces And Solids

Section9.4: Polyhedrons And Spheres

Problem 23E: The surface of a soccer ball is composed of 12 regular pentagons and 20 regular hexagons. With each...

See similar textbooks

Similar questions

The surface of a soccer ball is composed of 12 regular pentagons and 20 regular hexagons. With each side of each regular polygon measuring 4.5 cm, the area of each regular pentagon is 34.9 cm2 and area of each regular hexagon is 52.5 cm2. a What is the surface area of the soccer ball? b If the material used to construct the ball costs 0.8 of a cent per square centimeter, what is the cost of the materials used in construction?
Compute the number of cubic centimeters of material in the locating saddle shown. Round the answer to the nearest cubic centimeter.
The volume of a sphere is to be computed from a measured value of its radius. Estimate the maximum permissible error in the measurement of the radius if the error in the volume must be kept to withing ±0.03.
1. The volume of a cylinder is 900 cubic cm. Find the dimensions in cm that will minimize the surface area of the cylinder.
(a) Determine the dimensions of the least expen- sive cylindrical can that will hold 100 cubic inches if the materials cost 2¢, 5¢and 3¢, re- spectively, for the top, bottom and sides. (b) How do the dimensions of the least expensive can change if the bottom material costs more than 5¢per square inch? I need help with question (b) please
Show step by step soln For a right cone particle of dimensions r = 1.00 mm and h=4.00 mm, calculate the ff diameters:- the equivalent volume sphere diameter;- the equivalent surface sphere diameter;- the surface-volume diameter (the diameter of a sphere having the same external surfaceto volume ratio as the particle); - What is the sphericity of the particle in problem above?
1. Angelo, who is in a rowboat 2 kilometers from a straight shoreline wishes to go back to his house, which is on the shoreline and 6 kilometers from the point on the shoreline nearest Angelo. If he can row at 6 kph and run at 10 kph, how should he proceed in order to get to his house in the least amount of time?2. A closed box with a square base is to have a volume of 2000 cm3. The material for the top and bottom of the box costs P30 per square centimeter and the material for the sides cost P15 per square centimeter. Find the dimensions of the box so that the total cost of material is the least possible and all its dimensions do not exceed 20 cm.3. Find the radius and height of the right circular cylinder of largest volume that can be inscribed in a right circular cone with radius 4 cm and height 3 cm.4. An offshore oil well located at a point W that is 5 km from the closest point A on a straight shoreline. Oil is to be piped from W to a shore point B that is 8 km from A by piping it…
a. About how accurately must the interior diameter of a 10-m-high cylindrical storage tank be measured to calculate the tank’s volume to within 1% of its true value? b. About how accurately must the tank’s exterior diameter be measured to calculate the amount of paint it will take to paint the side of the tank to within 5% of the true amount?
Consider a right circular cylinder open top tin can with volume 1000 cm3. Suppose R and H are the base radius and height, respectively, of the cylinder that will minimize the surface area. What is the value of R + H?a. 5.6 cmb. 13.66 cmc. 11.3 cmd. 16.26 cm
5. A company wants to manufacture cylindrical aluminum cans with a volume of 1000 cm^3. Determine the radius and height of the can that will minimize the amount of aluminum used. Decimals to one decimal place are permitted.
Your ironworks made an agreement to build a 500ft² volumed, square based, hypaethral, rectangular shaped iron tank for a paper mill. The tank will be made by soldering stainless steel layers to one another. As a production engineer, your job is to find the suitable base and height sizes for tank to be as light-weight as possible. Calculate the sizes you would submit to the ironworks. (Leading: Minimize the surface area.)
what dimensions should the cylinder have if we wish to minimize the total surface area of the cylinder?