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A grain silo consists of a cylindrical main section and a hemispherical roof. If the total volume of the silo (including the part inside the roof section) is 20000 ft° and the cylindrical part is 25 ft tall, what is the radius of the silo? (After you set up an equation, you will need to use a computer to solve it for the radius. Input your answer rounded to 4 decimal places.) Note: The following formulas may be useful: Volume of a Cylinder Tr²h 4 ,3 - Tr³ 3. Volume of a Sphere

A grain silo consists of a cylindrical main section and a hemispherical roof. If the total volume of the silo (including the part inside the roof section) is 20000 ft° and the cylindrical part is 25 ft tall, what is the radius of the silo? (After you set up an equation, you will need to use a computer to solve it for the radius. Input your answer rounded to 4 decimal places.) Note: The following formulas may be useful: Volume of a Cylinder Tr²h 4 ,3 - Tr³ 3. Volume of a Sphere

Calculus: Early Transcendentals
Calculus: Early Transcendentals
8th Edition
ISBN:9781285741550
Author:James Stewart
Publisher:James Stewart
Chapter1: Functions And Models
Section: Chapter Questions
Problem 1RCC: (a) What is a function? What are its domain and range? (b) What is the graph of a function? (c) How...
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A grain silo consists of a cylindrical main section and a hemispherical roof. If the total volume of the silo (including the part inside the roof section) is 20000 ft° and the cylindrical part is 25 ft tall, what is the radius of the silo? (After you set up an equation, you will need to use a computer to solve it for the radius. Input your answer rounded to 4 decimal places.) Note: The following formulas may be useful: Volume of a Cylinder = Tr²h 4 Volume of a Sphere = Tr 3 3
Transcribed Image Text:A grain silo consists of a cylindrical main section and a hemispherical roof. If the total volume of the silo (including the part inside the roof section) is 20000 ft° and the cylindrical part is 25 ft tall, what is the radius of the silo? (After you set up an equation, you will need to use a computer to solve it for the radius. Input your answer rounded to 4 decimal places.) Note: The following formulas may be useful: Volume of a Cylinder = Tr²h 4 Volume of a Sphere = Tr 3 3
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