Helicopter Direction in Vector: Solving w/ Tan-1

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The discussion focuses on determining the new direction of a helicopter flying southeast at 200 m/s while being affected by a northeast wind at 60 m/s. Participants clarify the use of tangent to solve for the angle, debating whether to use tan-1(200/60) or tan-1(60/200). The importance of defining the reference angle from North is emphasized, as it impacts the calculation of the resultant vector. Understanding the relationship between the helicopter's path and the wind's influence is crucial for finding the correct angle. Ultimately, the goal is to determine the helicopter's true path direction relative to North.
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A helicopter is flying southeast with a speed of 200 m/s and the wind is blowing northeast with a speed of 60 m/s.

Which direction will the helicopter head now?
I know that u use tangent to solve for the angle. except I am unsure whether it should be tan-1(200/60) or tan-1(60/600) and is the direction southeast?

http://img50.imageshack.us/img50/5665/vectordk0.th.jpg
 
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\tan \theta = \frac{o}{a}

where o = opposite side and a = adjacent side.
 
Kurdt said:
\tan \theta = \frac{o}{a}

where o = opposite side and a = adjacent side.

yes i know except i don't know which angle to solve for. the one between the wind and the resultant or between the helicopter and the resultant?
 
It depends where the 0 angle is set. I would presume everything will be measured clockwise from North. If the question is not specific then you could just state where you've measured the angle from.
 
Kurdt said:
It depends where the 0 angle is set. I would presume everything will be measured clockwise from North. If the question is not specific then you could just state where you've measured the angle from.

i don't quite understand. do you mean that it doesn't matter which angle i find?
 
Which one will be the angle that will allow you to work out the angle from North?
 
To give the "direction" the helicopter will go you need to find the angle between NORTH and the vector representing the true path of the helicopter. Which angle in you diagram will give you that? What do the three vectors in your diagram represent and which shows the true path of the helicopter?
 
oh okay thanks! i understand now!
 
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