The tank shown is 8 m long and has cross sections that are isosceles triangles with base (on top) 3m and height 3 m. a) Find the work done if the tank shown is full of water and all of the water must be pumped out of the spout. |- 3m - 3m 8m b) Suppose that for the tank shown the pump breaks down after 4.7x105 J of work has been done. What is the depth of the remaining water in the tank? Use technology to help you solve. ト十

Structural Analysis
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ISBN:9781337630931
Author:KASSIMALI, Aslam.
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Chapter2: Loads On Structures
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Please show the work to get the answer.

a) \(1.06 \times 10^6 \, \text{J}\)  
b) \(1.77 \, \text{m}\)
Transcribed Image Text:a) \(1.06 \times 10^6 \, \text{J}\) b) \(1.77 \, \text{m}\)
The tank shown is 8 m long and has cross sections that are isosceles triangles with a base (on top) of 3 m and a height of 3 m.

a) Find the work done if the tank is full of water and all of the water must be pumped out of the spout.

**Diagram Explanation:**  
- A blue tank is depicted with a triangular cross-section. The tank's dimensions are labeled.
- The height of the triangular cross-section is 3 m.
- The base of the triangle (on top) is 3 m wide.
- The length of the tank is 8 m.
- The top of the tank is 2 m above the spout.

b) Suppose that for the tank shown, the pump breaks down after \(4.7 \times 10^5\) J of work has been done. What is the depth of the remaining water in the tank? Use technology to help you solve.
Transcribed Image Text:The tank shown is 8 m long and has cross sections that are isosceles triangles with a base (on top) of 3 m and a height of 3 m. a) Find the work done if the tank is full of water and all of the water must be pumped out of the spout. **Diagram Explanation:** - A blue tank is depicted with a triangular cross-section. The tank's dimensions are labeled. - The height of the triangular cross-section is 3 m. - The base of the triangle (on top) is 3 m wide. - The length of the tank is 8 m. - The top of the tank is 2 m above the spout. b) Suppose that for the tank shown, the pump breaks down after \(4.7 \times 10^5\) J of work has been done. What is the depth of the remaining water in the tank? Use technology to help you solve.
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