The storage-outflow characteristics for a reservoir are given below. Determine the storage-outflow function 2S/At + Q versus Q for each of the tabulated values using At = 1.0 hr. Report each answer in cubic meters per second (cms) with two decimal places. Storage (106 m³) Outflow (m³/s) 70 80 85 100 115 0 50 150 350 700 2S/delt + Q type your type your : type your a type your a type your

Structural Analysis
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Chapter2: Loads On Structures
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Subject water system design
**Storage-Outflow Characteristics for Reservoirs**

The table below presents the storage-outflow characteristics for a reservoir. Your task is to determine the storage-outflow function \( \frac{2S}{\Delta t} + Q \) versus \( Q \) for each of the given tabulated values, using \( \Delta t = 1.0 \) hr. Report each answer in cubic meters per second (cms) with two decimal places.

| Storage (\(10^6 \, m^3\)) | Outflow (\(m^3/s\)) | \( \frac{2S}{\Delta t} + Q \) |
|---------------------------|---------------------|-----------------------------|
| 70                        | 0                   | [Type your answer here]      |
| 80                        | 50                  | [Type your answer here]      |
| 85                        | 150                 | [Type your answer here]      |
| 100                       | 350                 | [Type your answer here]      |
| 115                       | 700                 | [Type your answer here]      |

For each storage value, calculate the storage-outflow function by using the formula provided, substituting the storage value and outflow into the equation. Remember, \( \Delta t \) is given as 1.0 hour.
Transcribed Image Text:**Storage-Outflow Characteristics for Reservoirs** The table below presents the storage-outflow characteristics for a reservoir. Your task is to determine the storage-outflow function \( \frac{2S}{\Delta t} + Q \) versus \( Q \) for each of the given tabulated values, using \( \Delta t = 1.0 \) hr. Report each answer in cubic meters per second (cms) with two decimal places. | Storage (\(10^6 \, m^3\)) | Outflow (\(m^3/s\)) | \( \frac{2S}{\Delta t} + Q \) | |---------------------------|---------------------|-----------------------------| | 70 | 0 | [Type your answer here] | | 80 | 50 | [Type your answer here] | | 85 | 150 | [Type your answer here] | | 100 | 350 | [Type your answer here] | | 115 | 700 | [Type your answer here] | For each storage value, calculate the storage-outflow function by using the formula provided, substituting the storage value and outflow into the equation. Remember, \( \Delta t \) is given as 1.0 hour.
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