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Solve the Problem. -Imagine a Large Tank with Cross-Sectional Area A. the Bottom

Question 12

Multiple Choice

Solve the problem.
-Imagine a large tank with cross-sectional area A. The bottom of the tank has a circular drain with cross-sectional area a. Assume the tank is initially filled with water to a height h(0) = H. The height of the water as it flows out of the tank is described by the equation Solve the problem. -Imagine a large tank with cross-sectional area A. The bottom of the tank has a circular drain with cross-sectional area a. Assume the tank is initially filled with water to a height h(0)  = H. The height of the water as it flows out of the tank is described by the equation    where     is the acceleration due to gravity. Find the water height function for        Then determine the approximate time at which the tank is first empty. If necessary, round to two decimal places.     A)     B)     C)     D)    where Solve the problem. -Imagine a large tank with cross-sectional area A. The bottom of the tank has a circular drain with cross-sectional area a. Assume the tank is initially filled with water to a height h(0)  = H. The height of the water as it flows out of the tank is described by the equation    where     is the acceleration due to gravity. Find the water height function for        Then determine the approximate time at which the tank is first empty. If necessary, round to two decimal places.     A)     B)     C)     D)    is the acceleration due to gravity. Find the water height function for Solve the problem. -Imagine a large tank with cross-sectional area A. The bottom of the tank has a circular drain with cross-sectional area a. Assume the tank is initially filled with water to a height h(0)  = H. The height of the water as it flows out of the tank is described by the equation    where     is the acceleration due to gravity. Find the water height function for        Then determine the approximate time at which the tank is first empty. If necessary, round to two decimal places.     A)     B)     C)     D)    Then determine the approximate time at which the tank is first empty. If necessary, round to two decimal places.


A)
Solve the problem. -Imagine a large tank with cross-sectional area A. The bottom of the tank has a circular drain with cross-sectional area a. Assume the tank is initially filled with water to a height h(0)  = H. The height of the water as it flows out of the tank is described by the equation    where     is the acceleration due to gravity. Find the water height function for        Then determine the approximate time at which the tank is first empty. If necessary, round to two decimal places.     A)     B)     C)     D)
B)
Solve the problem. -Imagine a large tank with cross-sectional area A. The bottom of the tank has a circular drain with cross-sectional area a. Assume the tank is initially filled with water to a height h(0)  = H. The height of the water as it flows out of the tank is described by the equation    where     is the acceleration due to gravity. Find the water height function for        Then determine the approximate time at which the tank is first empty. If necessary, round to two decimal places.     A)     B)     C)     D)
C)
Solve the problem. -Imagine a large tank with cross-sectional area A. The bottom of the tank has a circular drain with cross-sectional area a. Assume the tank is initially filled with water to a height h(0)  = H. The height of the water as it flows out of the tank is described by the equation    where     is the acceleration due to gravity. Find the water height function for        Then determine the approximate time at which the tank is first empty. If necessary, round to two decimal places.     A)     B)     C)     D)
D)
Solve the problem. -Imagine a large tank with cross-sectional area A. The bottom of the tank has a circular drain with cross-sectional area a. Assume the tank is initially filled with water to a height h(0)  = H. The height of the water as it flows out of the tank is described by the equation    where     is the acceleration due to gravity. Find the water height function for        Then determine the approximate time at which the tank is first empty. If necessary, round to two decimal places.     A)     B)     C)     D)

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