It can be shown that when the water level is h meters from the bottom of the tank, (see the figure), the volume V of the water in the tank is given by the equation 4 V = 327 (6 – h) 27 Suppose the water leaks out of the tank at a constant rate of 0.4 cubic meters per minute, (i.e. = -0.4). Calculate the rate at which the water level h is falling, (i.e. calculate ), when it is 2 meters deep, (i.e. when h = 2 meters). You must write down the steps that lead to your answer. A correct answer that is not supported by any work will earn NO points. %3D dt
It can be shown that when the water level is h meters from the bottom of the tank, (see the figure), the volume V of the water in the tank is given by the equation 4 V = 327 (6 – h) 27 Suppose the water leaks out of the tank at a constant rate of 0.4 cubic meters per minute, (i.e. = -0.4). Calculate the rate at which the water level h is falling, (i.e. calculate ), when it is 2 meters deep, (i.e. when h = 2 meters). You must write down the steps that lead to your answer. A correct answer that is not supported by any work will earn NO points. %3D dt
Mathematics For Machine Technology
8th Edition
ISBN:9781337798310
Author:Peterson, John.
Publisher:Peterson, John.
Chapter63: Volumes Of Pyramids And Cones
Section: Chapter Questions
Problem 12A
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