Two dimension relative morion help

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The discussion revolves around calculating the speed of an airplane relative to the air after flying in a wind blowing at 42 km/h at an angle of 18° south of east. Participants emphasize the importance of accurately determining the wind's direction, noting that it is typically measured from where it originates, which could affect the calculations. A vector diagram is suggested to visualize the components of the airplane's and wind's velocities. The approach involves subtracting the northerly component of the wind speed from the airplane's ground speed to find its airspeed. Clarifying the wind's direction is crucial for an accurate solution.
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Two dimension relative morion help!

Homework Statement


After flying for 15 min in a wind blowing 42 km/h at an angle of 18° south of east, an airplane pilot is over a town that is 60 km due north of the starting point. What is the speed of the airplane relative to the air?


Homework Equations


Velocity of plane relative to ground= Velocity of plane relative to wind+ Velocity of wind relative to ground

The Attempt at a Solution



Guys can you please guide me how to draw the figure of the vectores
 
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Work out the northerly directed component of the wind speed. Then subtract this from the planes groundspeed.
 
Is this the vector diagram i am going to make http://docs.google.com/Doc?id=dctgg53g_60dsdbbn
Velocity of plane relative to ground(Vpg)-Velocity of wind relative to
ground(Vwg)= Velocity of plane relative to wind(Vpw)
 
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I guess we first best clarify the wind direction. You've shown it as blowing towards the generally southeast direction, creating a headwind component and thus the speed of the plane wrt the ground is less than its air speed. Typically, wind directions are measured from which they are blowing, that is, wind in this problem may be coming fromthe southeast, not towards it, in which case the air speed of the plane will be less than its ground speed. Can't say for sure, otherwise, your approach looks good.
 
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