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Let u = <-4, -3>. Find the unit vector in the direction of u, and write your answer in component form.
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I'm going to write the unit vector as ^u (u hat)
First find L: L = sqrt((-4)^2 + (-3)^2) = sqrt(16+9) = sqrt(25) = 5
is that a formula?
Unit vector is simply: (1/L)*u = (1/5)*<-4,-3> = <-4/5; -3/5>
yea the formula is basically: L = sqrt(x_comp^2 + y_comp^2 + x_comp^2 .. )
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thank you so much can you hep me on one more pls?
Given that P = (5, 9) and Q = (13, 12), find the component form and magnitude of PQ (arrow on top)
If I remember how to do those.
|dw:1371004746486:dw|
i have to use the formula right?
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well now we have to find the magnitude and the direction of the vector. Magnitude is pretty simple, it's just the length: |dw:1371004912116:dw|
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