Hub el: 50
T.o.s@ 25
B.o.s@ 13
Slope length @ 35’
Rise?
El every 5’?


To find the rise between the given elevations and the slope length, we can follow these steps:

1. **Determine the total elevation difference** (rise):
   - Hub elevation (el) = 50
   - Top of slope (T.o.s) = 25
   - Bottom of slope (B.o.s) = 13

   The elevation difference from Hub to B.o.s:
   \[
   \text{Rise} = \text{Hub el} - \text{B.o.s} = 50 - 13 = 37
   \]

2. **Calculate the slope length**:
   - The slope length given is 35 feet.

3. **Calculate the rise per 5 feet**:
   We need to calculate how much rise occurs for every 5 feet along the slope. 

   Using the total rise:
   \[
   \text{Total length} = 35 \text{ feet}
   \]
   Since the total rise is 37 feet, we can calculate the rise per foot:
   \[
   \text{Rise per foot} = \frac{37 \text{ feet}}{35 \text{ feet}} \approx 1.06 \text{ feet}
   \]
   To find the rise for every 5 feet:
   \[
   \text{Rise per 5 feet} = 5 \times 1.06 \approx 5.3 \text{ feet}
   \]

### Summary:
- **Total rise**: 37 feet
- **Rise every 5 feet**: approximately 5.3 feet

Would you like more details or have any questions about this? Here are some related questions for further exploration:

1. How is slope grade calculated based on rise and run?
2. What is the significance of maintaining consistent rise intervals in construction?
3. How does the slope length affect drainage and erosion?
4. What are the best practices for grading and sloping in construction?
5. Can you explain how to determine the angle of the slope from rise and run?

**Tip**: Always verify the slope and rise calculations on-site to account for any variances in terrain.

Hub el: 50 T.o.s@ 25 B.o.s@ 13 Slope length @ 35’ Rise? El every 5’?

Discover how to calculate the rise from a hub elevation of 50 feet down to a bottom of slope elevation of 13 feet over a slope length of 35 feet. Learn the steps to find the total rise of 37 feet and the rise for every 5 feet, approximately 5.3 feet.

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