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find the polar coordinates r>0 and r<0; (-6 sqrt 2, -6 sqrt2)
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for given (x,y) your polar coordinates are (r,\(\theta\)) r = \( \sqrt{x^2+y^2}\) \( \theta \) = \( \arctan(\frac{y}{x})\)
so i got \[\sqrt{-12+\left( -12 \right)}\]
one of the 12 has to be positive but im not sure how to make it positive
\( (-6\sqrt{2})^2\)
= 72
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oh 72+72=144 \[\sqrt{144}=\pm12\]
+12
the book as (12, 5pi/4) and (-12, pi/4); where did the pi/4 and 5pi/4 come from?
angle, look at that theta.
also try to draw coordinate first.
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Im a little confused how can i draw the coordinate if i only have 12 as an answer?
|dw:1335170309310:dw|
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