Tutorial Exercise A trough is 13 ft long and its ends have the shape of isosceles triangles that are 3 ft across at the top and have a height of 1 ft. If the trough is being filled with water at a rate of 12 ft3/min, how fast is the water level rising when the water is 5 inches deep? Part 1 of 5 Let h be the water's height and b be the distance across the top of the water. Using the diagram below, the relation between b and h is Part 2 of 5 h 3 The volume of the water is V = ==//=bh() Submit Skip (you cannot come back) h².

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Chapter1: Units, Trigonometry. And Vectors
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Tutorial Exercise
A trough is 13 ft long and its ends have the shape of isosceles triangles that are 3 ft across at the top and have a height of 1 ft. If the
trough is being filled with water at a rate of 12 ft³/min, how fast is the water level rising when the water is 5 inches deep?
Part 1 of 5
Let h be the water's height and b be the distance across the top of the water. Using the diagram below, the relation between b and h is
B✔
=
Part 2 of 5
h
The volume of the water is V = = 1/2 bh([
Submit Skip (you cannot come back)
h².
Transcribed Image Text:Tutorial Exercise A trough is 13 ft long and its ends have the shape of isosceles triangles that are 3 ft across at the top and have a height of 1 ft. If the trough is being filled with water at a rate of 12 ft³/min, how fast is the water level rising when the water is 5 inches deep? Part 1 of 5 Let h be the water's height and b be the distance across the top of the water. Using the diagram below, the relation between b and h is B✔ = Part 2 of 5 h The volume of the water is V = = 1/2 bh([ Submit Skip (you cannot come back) h².
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