The Problems 1. Dealing with Physical Challenges (Rate of Change) Copper concentrated falls from an overhead bin, accumulating in a conical pile with a radius that is three times its height. See figure below: V= r²h h(t) r(t) r = 3h If the concentrate falls from the bin at a rate of 120 m³/min, how fast is the height of the cooper concentrate changing when the pile is 10 m high?

Calculus For The Life Sciences
2nd Edition
ISBN:9780321964038
Author:GREENWELL, Raymond N., RITCHEY, Nathan P., Lial, Margaret L.
Publisher:GREENWELL, Raymond N., RITCHEY, Nathan P., Lial, Margaret L.
Chapter6: Applications Of The Derivative
Section6.4: Related Rates
Problem 2YT: YOUR TURN A 25ft ladder is placed against a building. The base of the ladder is slipping away from...
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The Problems
1. Dealing with Physical Challenges (Rate of Change)
Copper concentrated falls from an overhead bin, accumulating in a conical pile with a radius
that is three times its height. See figure below:
V= r²h
h(t)
r(t)
r = 3h
If the concentrate falls from the bin at a rate of 120 m³/min, how fast is the height of the cooper
concentrate changing when the pile is 10 m high?
Transcribed Image Text:The Problems 1. Dealing with Physical Challenges (Rate of Change) Copper concentrated falls from an overhead bin, accumulating in a conical pile with a radius that is three times its height. See figure below: V= r²h h(t) r(t) r = 3h If the concentrate falls from the bin at a rate of 120 m³/min, how fast is the height of the cooper concentrate changing when the pile is 10 m high?
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