Refer to the extract below from an Operational Flight Plan (OFP). What is the average TAS over the given route segments?
Leg | TAS | t (min) |
1 | 216 | 22 |
2 | 228 | 17 |
3 | 221 | 13 |
4 | 224 | 16 |
5 | 224 | 8 |
We are asked to calculate the average speed over all of the segments. In essence:
- Average TAS = Total Distance / Total Time
So by calculating the total distance for each leg and total time we can calculate the average TAS:
LEG | TAS (kt) | t (min) | Distance (NM) |
1 | 216 | 22 | 79.2 |
2 | 228 | 17 | 64.6 |
3 | 221 | 13 | 47.9 |
4 | 224 | 16 | 59.7 |
5 | 224 | 8 | 29.9 |
|
| 76 min | 281.3NM |
Average TAS = 281.3 / (76/60) = 222 kt
Note: For those who are comfortable with it, to save time, you can "skip" the step of calculating each of the distances individually, by entering the entire equation into your scientific calculator as follows:
- ((216 x 22) + (228 x 17) + (221 x 13) + (224 x 16) + (224 x 8)) / (22 + 17 + 13 + 16 + 8)
This also saves the need to calculate the distance in NM by dividing the minutes by 60, etc..
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