The longitudinal sections of a runway have gradients as shown in the table. Consider the reduced level (RL) at the starting point of the runway as 100 m.End to end for sections of runway (m) Gradient (%) 0 to 200 +1.0 200 to 600 -1.0 600 to 1200 +0.8 1200 to 1600 +0.2 1600 to 2000 -0.5
The effective gradient of the runway is
The effective gradient represents the overall slope of the runway. It is calculated by dividing the total vertical rise or fall by the total horizontal length of the runway.
| Section Range (m) | Length (m) | Gradient (%) | Vertical Change (m) |
| 0 to 200 | 200 | +1.0 | $200 \times 0.01 = +2.0$ |
| 200 to 600 | 400 | -1.0 | $400 \times (-0.01) = -4.0$ |
| 600 to 1200 | 600 | +0.8 | $600 \times 0.008 = +4.8$ |
| 1200 to 1600 | 400 | +0.2 | $400 \times 0.002 = +0.8$ |
| 1600 to 2000 | 400 | +0.5 | $400 \times 0.005 = +2.0$ |
| Total | 2000 | +5.6 |
The total horizontal length is the sum of the individual section lengths:
Total Length $= 200 \text{ m} + 400 \text{ m} + 600 \text{ m} + 400 \text{ m} + 400 \text{ m} = 2000$ m.
The total vertical change is the sum of the vertical changes for each section:
Total Vertical Change $= (+2.0) + (-4.0) + (+4.8) + (+0.8) + (+2.0) = +5.6$ m.
Use the formula for effective gradient:
Effective Gradient $= \left( \frac{\text{Total Vertical Change}}{\text{Total Length}} \right) \times 100\% $
Calculate the effective gradient:
Effective Gradient $= \left( \frac{5.6 \text{ m}}{2000 \text{ m}} \right) \times 100\% = 0.0028 \times 100\% = 0.28\% $
The effective gradient of the runway is 0.28%.
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