The tank in the form of a right-circular cone of radius 11 feet and height 15 feet standing on its end, vertex down, is leaking through a circular hole of radius 2 inches. Assume the friction coefficient to be c = 0.6 and g = 32ft/s². Then the equation governing the height h of the leaking water is If the tank is initially full, it will take it seconds to empty.

Calculus: Early Transcendentals
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Author:James Stewart
Publisher:James Stewart
Chapter1: Functions And Models
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please explain all the steps and make sure it's written properly and the answer is correct. This is the 2nd time I'm posting this cause the previous ones was incorrect. 

PThe tank in the form of a right-circular cone of radius 11 feet and height 15 feet standing on its end, vertex down, is leaking through a circular hole of radius
2 inches. Assume the friction coefficient to be c = 0.6 and g = 32ft/s². Then the equation governing the height h of the leaking water is
dh
dt
If the tank is initially full, it will take it
seconds to empty.
Transcribed Image Text:PThe tank in the form of a right-circular cone of radius 11 feet and height 15 feet standing on its end, vertex down, is leaking through a circular hole of radius 2 inches. Assume the friction coefficient to be c = 0.6 and g = 32ft/s². Then the equation governing the height h of the leaking water is dh dt If the tank is initially full, it will take it seconds to empty.
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