The end plates (isosceles triangles) of the trough shown to the right were designed to withstand a fluid force of 5000 lb. Assuming the density of water is 62.4 lb/ft3, how many cubic feet can the trough hold without exceeding this limitation? What is the value of h, the depth of water that exerts a fluid force of 5000 lb? What is the integral that gives the fluid force exerted on the end of the trough when filled with water to a depth of h? h The maximum volume is ft³. Round down to the nearest cubic foot.) The value of h is Round to two decimal places as needed.) (-6,10) (0,h) y (ft) (6,10) 5 y=3x x (ft) 0 End view of trough 10 ft/ 34 ft 12 ft Dimensional view of trough
The end plates (isosceles triangles) of the trough shown to the right were designed to withstand a fluid force of 5000 lb. Assuming the density of water is 62.4 lb/ft3, how many cubic feet can the trough hold without exceeding this limitation? What is the value of h, the depth of water that exerts a fluid force of 5000 lb? What is the integral that gives the fluid force exerted on the end of the trough when filled with water to a depth of h? h The maximum volume is ft³. Round down to the nearest cubic foot.) The value of h is Round to two decimal places as needed.) (-6,10) (0,h) y (ft) (6,10) 5 y=3x x (ft) 0 End view of trough 10 ft/ 34 ft 12 ft Dimensional view of trough
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![The end plates (isosceles triangles) of the trough shown to the right were designed to withstand a fluid force of 5000 lb.
Assuming the density of water is 62.4 lb/ft³, how many cubic feet can the trough hold without exceeding this limitation?
What is the value of h, the depth of water that exerts a fluid force of 5000 lb?
What is the integral that gives the fluid force exerted on the end of the trough when filled with water to a depth of h?
h
The maximum volume is ft³.
(Round down to the nearest cubic foot.)
The value of h is
(Round to two decimal places as needed.)
(-6,10)
(0,h)
y (ft)
(6,10)
5
y=3x
x (ft)
End view of trough
10 ft
| 12 ft
34 ft
Dimensional
view of trough](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F51b63f9f-0f8e-489d-b26d-19048856a9e2%2Fa48ab523-1076-438a-9b1b-1f9832010bac%2Fgsbasjs_processed.png&w=3840&q=75)
Transcribed Image Text:The end plates (isosceles triangles) of the trough shown to the right were designed to withstand a fluid force of 5000 lb.
Assuming the density of water is 62.4 lb/ft³, how many cubic feet can the trough hold without exceeding this limitation?
What is the value of h, the depth of water that exerts a fluid force of 5000 lb?
What is the integral that gives the fluid force exerted on the end of the trough when filled with water to a depth of h?
h
The maximum volume is ft³.
(Round down to the nearest cubic foot.)
The value of h is
(Round to two decimal places as needed.)
(-6,10)
(0,h)
y (ft)
(6,10)
5
y=3x
x (ft)
End view of trough
10 ft
| 12 ft
34 ft
Dimensional
view of trough
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