vectors
|dw:1378453346662:dw|
|dw:1378453509606:dw|
So if we say \[ \mathbf v = \langle x, y,z \rangle \]Then \[ \mathbf v = \langle 500\sin(50^\circ), 500\cos(50^\circ),20 \rangle \]
They probably want you to calculate out those angles though.
So if we say \[ \mathbf v = \langle x, y,z \rangle \]Then \[ \mathbf v = \langle -500\sin(50^\circ), 500\cos(50^\circ),20 \rangle \]
500 sin(50) = 383 500 cos(50) = 321
|dw:1378453670642:dw|
v = <383 miles,321 miles,20 miles>
Do you understand how I got it?
ya the triangle using trig
why is sin negative tho
|dw:1378453944079:dw| \(x\) is going in a negative direction.
By the way, we're assuming the earth is flat.
ohk...so the components of displacement would be <-500sin(50), 500cos(50), 20> right
and i still can't get why is sin negative
Because west is the negative x direction and east is the positive x direction.
oh ya...thanks for reminding...and thanks for solution
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