The height of a cylinder is increasing at a constant rate of 9 inches per second. The volume remains a constant 1318 cubic inches. At the instant when the radius of the cylinder is 9 inches, what is the rate of change of the radius? The volume of a cylinder can be found with the equation V = Tr²h. Round your answer to three decimal places. Answer: in sec Submit Answer

Elementary Algebra
17th Edition
ISBN:9780998625713
Author:Lynn Marecek, MaryAnne Anthony-Smith
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Chapter8: Rational Expressions And Equations
Section8.9: Use Direct And Inverse Variation
Problem 8.178TI: The area of a circle varies directly as the square of the radius. A circular pizza with a radius of...
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The height of a cylinder is increasing at a constant rate of 9 inches per second. The
volume remains a constant 1318 cubic inches. At the instant when the radius of the
cylinder is 9 inches, what is the rate of change of the radius? The volume of a cylinder
can be found with the equation V = πr²h. Round your answer to three decimal
places.
Answer:
in
sec
Submit Answer
Transcribed Image Text:The height of a cylinder is increasing at a constant rate of 9 inches per second. The volume remains a constant 1318 cubic inches. At the instant when the radius of the cylinder is 9 inches, what is the rate of change of the radius? The volume of a cylinder can be found with the equation V = πr²h. Round your answer to three decimal places. Answer: in sec Submit Answer
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