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\[(\sqrt{3},-5\pi/3)\] in rectangula coordinates
The rectangular coordinates are : x = r cos theta = -1 cos (-4π/3) = -1 cos (4π/3) = -1*-0.5 = 0.5 y = r sin theta = -1 sin (-4π/3) = 1 sin(4π/3) = 1* (-√3 /2) = - 0.5 √3 the polar coordinates of (-6√3, 6) are : r = (x^2+y^2)^(1/2) = 12 tan theta = y/x = -1/√3 in the second quarter for x is negative & y is positive theta = 5π/3
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