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of air per minute. Find the rate at which the radius is changing at the moment when the radius is 25 cm. 24. A spherical balloon is expanding, gaining 125 cm³ of air per minute. Find the rate at which the radius is chang- ing at the moment when the radius is 60 cm. 25 Aphorical ball

of air per minute. Find the rate at which the radius is changing at the moment when the radius is 25 cm. 24. A spherical balloon is expanding, gaining 125 cm³ of air per minute. Find the rate at which the radius is chang- ing at the moment when the radius is 60 cm. 25 Aphorical ball

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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How can I solve problem 24?
8 √₂ G <O> P Page 365 AA X 64°F Raining now X P Page 363 P 4.2: Antiderivatives as Are. X https://plus.pearson.com/courses/triebold41691/products/144553/pages/387?locale=&platform id= Chapter 3: Applications of Differentia 23. A spherical balloon is decreasing in size, using ou em of air per minute. Find the rate at which the radius is changing at the moment when the radius is 25 cm. 24. A spherical balloon is expanding, gaining 125 cm³ of air per minute. Find the rate at which the radius is chang- ing at the moment when the radius is 60 cm 25. A spherical balloon is expanding, its radius increasing by 0.5 cm per minute. Find the rate at which its sur- face area is changing at the moment when the radius is 40 cm. (Hint: The surface area of a sphere is given by A = 4πr².) 26. A spherical balloon is shrinking, its radius changing by -5 cm per minute. Find the rate at which its surface area is changing at the moment when the radius is 22 cm. 27. A large ice cube is melting, each side shrinking by 0.8 cm per minute. Find the rate at which the volume is changing at the moment when the length of an edge is 20 cm. Assume that the cube maintains its shape. 28. A large ice cube is melting, each side shrinking by 2 in. per minute. Find the rate at which the volume is chang- ing at the moment when the length of an edge is 15 in. Assume that the cube maintains its shape. P Pearson+ 29. A large ice cube is melting, each side shrinking by 3 cm ner minute Find the rate at which the surface area ic 365 C(x) = when x 36. R(x) = C(x) = when x 37. Change number 5p - If p and. find the 38. Change of find the r x = ▶ 39. Change in per ounce If 300 our $4500 per * x =
Transcribed Image Text:8 √₂ G <O> P Page 365 AA X 64°F Raining now X P Page 363 P 4.2: Antiderivatives as Are. X https://plus.pearson.com/courses/triebold41691/products/144553/pages/387?locale=&platform id= Chapter 3: Applications of Differentia 23. A spherical balloon is decreasing in size, using ou em of air per minute. Find the rate at which the radius is changing at the moment when the radius is 25 cm. 24. A spherical balloon is expanding, gaining 125 cm³ of air per minute. Find the rate at which the radius is chang- ing at the moment when the radius is 60 cm 25. A spherical balloon is expanding, its radius increasing by 0.5 cm per minute. Find the rate at which its sur- face area is changing at the moment when the radius is 40 cm. (Hint: The surface area of a sphere is given by A = 4πr².) 26. A spherical balloon is shrinking, its radius changing by -5 cm per minute. Find the rate at which its surface area is changing at the moment when the radius is 22 cm. 27. A large ice cube is melting, each side shrinking by 0.8 cm per minute. Find the rate at which the volume is changing at the moment when the length of an edge is 20 cm. Assume that the cube maintains its shape. 28. A large ice cube is melting, each side shrinking by 2 in. per minute. Find the rate at which the volume is chang- ing at the moment when the length of an edge is 15 in. Assume that the cube maintains its shape. P Pearson+ 29. A large ice cube is melting, each side shrinking by 3 cm ner minute Find the rate at which the surface area ic 365 C(x) = when x 36. R(x) = C(x) = when x 37. Change number 5p - If p and. find the 38. Change of find the r x = ▶ 39. Change in per ounce If 300 our $4500 per * x =
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