An airplane flies between two points on the ground that are 2.40 × 105 m apart. The destination is directly north of the origination of the flight. The plane flies with speed relative to the air of 130 m/s and a constant wind blows at 50.0 m/s due west during the flight. In order for the plane to arrive at the destination, a) What direction (angle) must the plane fly relative to north direction? b) What is the speed of the plane relative to the ground and how long does it take to reach at the destination? In your answer you have to identify the angle as west of north or east of north Formula you may need is Vp/G = Ve/A + VA/G

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An airplane flies between two points on the ground that are 2.40 × 105 m apart. The destination is directly
north of the origination of the flight. The plane flies with speed relative to the air of 130 m/s and a constant
wind blows at 50.0 m/s due west during the flight. In order for the plane to arrive at the destination,
a) What direction (angle) must the plane fly relative to north direction?
b) What is the speed of the plane relative to the ground and how long does it take to reach at the destination?
In your answer you have to identify the angle as west of north or east of north
Formula you may need is
Ve/G = VeJA+ VajG
Transcribed Image Text:An airplane flies between two points on the ground that are 2.40 × 105 m apart. The destination is directly north of the origination of the flight. The plane flies with speed relative to the air of 130 m/s and a constant wind blows at 50.0 m/s due west during the flight. In order for the plane to arrive at the destination, a) What direction (angle) must the plane fly relative to north direction? b) What is the speed of the plane relative to the ground and how long does it take to reach at the destination? In your answer you have to identify the angle as west of north or east of north Formula you may need is Ve/G = VeJA+ VajG
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