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how do i find the real solutions of [ cot theta=0 ]
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at 0? maybe im not quite sure
|dw:1394505515869:dw|
thats all it gives me
cotangent is cosine/sine If the cosine is 0, the fraction is 0 so find the values for which the cosine is 0
ok thank you. it would be pi/2 in the interval 0,2pi
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And 3pi/2
ahhh yeah 3pi/2. thank you
yw
what about cot^2x = 3
i figure it to be cot x = radical 3 im not sure where to go from there
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\[\cot ^2x=3\] \[\cot x=\pm \sqrt{3}\] \[\tan x=\frac{1}{\cot x}=\pm \frac{1}{\sqrt{3}}=\pm \frac{\sqrt{3}}{3}\]
So find the values of x that have that tangent
30 or pi/6
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