A trough has a triangular cross section. The trough is 8 ft across the top, 8 ft deep, and 24 ft long. Water is being pumped into the trough at the rate of 5 ft per minute. Find the rate at which the height of the water is increasing at the instant that the height is 5 ft. 8 ft 24 ft 8ift Let V represent the volume of water in the trough, b represent the length across the top of the water in the trough, h represent the depth of the water in the trough, and w represent the length of the water in the trough. What equation will find the volume of the water in the trough? thb OA. V= O B. V 2whb C. Vwhb hb O D. V= 2w At the instant that the height of the water in the trough is 5 ft, the rate at which the height of the water is increasing is

A trough has a triangular cross section. The trough is 8 ft across the top, 8 ft deep, and 24 ft long. Water is being pumped into the trough at the rate of 5 ft per minute. Find the rate at which the height of the water is increasing at the instant that the height is 5 ft. 8 ft 24 ft 8ift Let V represent the volume of water in the trough, b represent the length across the top of the water in the trough, h represent the depth of the water in the trough, and w represent the length of the water in the trough. What equation will find the volume of the water in the trough? thb OA. V= O B. V 2whb C. Vwhb hb O D. V= 2w At the instant that the height of the water in the trough is 5 ft, the rate at which the height of the water is increasing is

Mathematics For Machine Technology

8th Edition

ISBN:9781337798310

Author:Peterson, John.

Publisher:Peterson, John.

Chapter65: Achievement Review—section Six

Section: Chapter Questions

Problem 55AR: Solve these prism and cylinder exercises. Where necessary, round the answers to 2 decimal places...

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