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4 cos2 ϴ = 3 find ϴ?
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or is it a typo?
\[4cos(2ϴ)=3\]\[cos(2ϴ)=\frac{3}{4}\]\[2ϴ=2n\pi+cos^{-1}(\frac{3}{4})\]\[ϴ=n\pi+\frac{1}{2}cos^{-1}(\frac{3}{4})\] where n is an integer
OR cos(2x) = 3/4 cos^2 - sin^2 = 3/4 cos^2 -(1-cos^2) = 3/4 2cos^2 -1 = 3/4 2cos^2 = 7/4 cos^2 = 7/8 cos(x) = +-sqrt(7)/2sqrt2
its more likely cos^2 rather than cos(2x) in this case ->cos^2 = 3/4 cos(x) = +-sqrt3/2 x = pi/6, 5pi/6
i think you're right @dumbcow i didn't even think about the cos^2 :)
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