Find the fluid force on the vertical side of the tank, where the dimensions are given in feet. Assume that the tank is full of water. (The weight-density of water is 62.4 pounds per cubic foot. Round your answer to two decimal places.) Parabola, y = x2 Ib 25
Find the fluid force on the vertical side of the tank, where the dimensions are given in feet. Assume that the tank is full of water. (The weight-density of water is 62.4 pounds per cubic foot. Round your answer to two decimal places.) Parabola, y = x2 Ib 25
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![### Problem Statement
Find the fluid force on the vertical side of the tank, where the dimensions are given in feet. Assume that the tank is full of water. (The weight-density of water is 62.4 pounds per cubic foot. Round your answer to two decimal places.)
### Equation and Calculation
**Parabola, \( y = x^2 \)**
\[ \text{Fluid Force} = \text{______} \text{ lb} \]
### Diagram
The diagram depicts a parabolic tank with the following characteristics:
1. **Parabolic Shape**: The left side of the tank follows the equation \( y = x^2 \).
2. **Dimensions**:
- The total height of the tank is 25 feet.
- The width at the top of the tank is 10 feet.
3. **Weight-Density**: The weight-density of water given is 62.4 pounds per cubic foot.
### Explanation of the Diagram
Below the problem statement, there is a visual representation of a parabolic tank:
- The tank's shape displays a symmetrical parabolic curve.
- The height from the top of the tank to the bottom is 25 feet as marked.
- The width of the tank at its widest (the top) is labeled as 10 feet.
- The tank is full of water.
For further details on how the calculation proceeds, refer to fluid force formulas involving integration and the weight-density of water.](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F285e13fe-9dd6-440e-b2b0-14b6eb48938b%2Fc3618154-7f49-46c6-a97e-9638738ed7c4%2Fthsdp8_processed.png&w=3840&q=75)
Transcribed Image Text:### Problem Statement
Find the fluid force on the vertical side of the tank, where the dimensions are given in feet. Assume that the tank is full of water. (The weight-density of water is 62.4 pounds per cubic foot. Round your answer to two decimal places.)
### Equation and Calculation
**Parabola, \( y = x^2 \)**
\[ \text{Fluid Force} = \text{______} \text{ lb} \]
### Diagram
The diagram depicts a parabolic tank with the following characteristics:
1. **Parabolic Shape**: The left side of the tank follows the equation \( y = x^2 \).
2. **Dimensions**:
- The total height of the tank is 25 feet.
- The width at the top of the tank is 10 feet.
3. **Weight-Density**: The weight-density of water given is 62.4 pounds per cubic foot.
### Explanation of the Diagram
Below the problem statement, there is a visual representation of a parabolic tank:
- The tank's shape displays a symmetrical parabolic curve.
- The height from the top of the tank to the bottom is 25 feet as marked.
- The width of the tank at its widest (the top) is labeled as 10 feet.
- The tank is full of water.
For further details on how the calculation proceeds, refer to fluid force formulas involving integration and the weight-density of water.
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