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Solve the Problem $\pi$ /Min
B) $\pi$ /Min
C) 4 $\pi$ /Min
D) 6

Question 367

Multiple Choice

Solve the problem. Round your answer, if appropriate.
-An inverted conical water tank with a height of 12 ft and a radius of 3 ft is drained through a hole in the vertex. If the water level drops at a rate of 1 ft/min, at what rate is water (in $Solve the problem. Round your answer, if appropriate. -An inverted conical water tank with a height of 12 ft and a radius of 3 ft is drained through a hole in the vertex. If the water level drops at a rate of 1 ft/min, at what rate is water (in /min) draining from the tank when the water depth is 8 ft? (Hint: Use similar triangles.) A) \pi /min B) \pi /min C) 4 \pi /min D) 6 \pi /min$ /min) draining from the tank when the water depth is 8 ft? (Hint: Use similar triangles.)

A) $Solve the problem. Round your answer, if appropriate. -An inverted conical water tank with a height of 12 ft and a radius of 3 ft is drained through a hole in the vertex. If the water level drops at a rate of 1 ft/min, at what rate is water (in /min) draining from the tank when the water depth is 8 ft? (Hint: Use similar triangles.) A) \pi /min B) \pi /min C) 4 \pi /min D) 6 \pi /min$ $\pi$ $Solve the problem. Round your answer, if appropriate. -An inverted conical water tank with a height of 12 ft and a radius of 3 ft is drained through a hole in the vertex. If the water level drops at a rate of 1 ft/min, at what rate is water (in /min) draining from the tank when the water depth is 8 ft? (Hint: Use similar triangles.) A) \pi /min B) \pi /min C) 4 \pi /min D) 6 \pi /min$ /min
B) $Solve the problem. Round your answer, if appropriate. -An inverted conical water tank with a height of 12 ft and a radius of 3 ft is drained through a hole in the vertex. If the water level drops at a rate of 1 ft/min, at what rate is water (in /min) draining from the tank when the water depth is 8 ft? (Hint: Use similar triangles.) A) \pi /min B) \pi /min C) 4 \pi /min D) 6 \pi /min$ $\pi$ $Solve the problem. Round your answer, if appropriate. -An inverted conical water tank with a height of 12 ft and a radius of 3 ft is drained through a hole in the vertex. If the water level drops at a rate of 1 ft/min, at what rate is water (in /min) draining from the tank when the water depth is 8 ft? (Hint: Use similar triangles.) A) \pi /min B) \pi /min C) 4 \pi /min D) 6 \pi /min$ /min
C) 4 $\pi$ $Solve the problem. Round your answer, if appropriate. -An inverted conical water tank with a height of 12 ft and a radius of 3 ft is drained through a hole in the vertex. If the water level drops at a rate of 1 ft/min, at what rate is water (in /min) draining from the tank when the water depth is 8 ft? (Hint: Use similar triangles.) A) \pi /min B) \pi /min C) 4 \pi /min D) 6 \pi /min$ /min
D) 6 $\pi$ $Solve the problem. Round your answer, if appropriate. -An inverted conical water tank with a height of 12 ft and a radius of 3 ft is drained through a hole in the vertex. If the water level drops at a rate of 1 ft/min, at what rate is water (in /min) draining from the tank when the water depth is 8 ft? (Hint: Use similar triangles.) A) \pi /min B) \pi /min C) 4 \pi /min D) 6 \pi /min$ /min

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Solve the Problem π\piπ /Min B) π\piπ /Min C) 4 π\piπ /Min D) 6

Solve the Problem $\pi$ /Min
B) $\pi$ /Min
C) 4 $\pi$ /Min
D) 6