Chapter 6 Vector Practice Problems Worksheet 1. Use the cosine and sine laws as necessary to calculate all the unknown sides and angles for the following triangles. The airspeed of a small plane is 200 km/h. The wind speed is 50.0 km/h from the West (remember, that means it's blowing to the East). Determine the velocity of the plane.. Observe the three planes in the animation below. Each plane is heading south with a speed of 100 mi/hr. Each plane flies amidst a wind which blows at 20 mi/hr. In the first case, the plane encounters a tailwind (from behind) of 20 mi/hr. The combined effect of the tailwind and the plane speed provide a resultant velocity of 120 mi/hr.
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Doing this makes it easy to see which two vectors sum to the third: v p,a + v a,g = v p,g. where the second subscript of the first vector matches the first subscript of the second vector, and the "outer" subscripts of that pair become the subscripts of the resultant. That is, the velocity of the plane with respect to the air, plus the.. There is a wind blowing at 50 mph on a bearing of 65 . a. Make and label a vector diagram that shows the intended path of the airplane, the effect of the wind and the altered path of the airplane due to the wind. b. Find the speed and bearing of the airplane on its altered path. Show and organize all work!
