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Mathematics 9 Online
OpenStudy (anonymous):

Check my work please!!! At t = 0 minutes, a release valve at the bottom of the tank is opened and its contents flow out at a rate of 0.5 cubic meters per minute. Assuming the tank is completely full when the release valve is opened, answer the following: a) Find the value of derivative of h with respect to t when t = 30 minutes. b) Find the value of derivative of Volume: 5pi = 15.71 31.42 minutes to drain a) v = pi r^2h dv = pi r^2 dh -.5 = pi dh dh = -1/2pi m/min b) h = 6 v = 1/3 pi r^2 h When h =8, r =1, When h = 6, r = 3/4 h = 8r, dh = 8 dr dv = pi/3 (2rh dr + r^2 dh) -1/2 = 9pi/16 dh d

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