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Solve for x: 3 cos x= 9cosxtan^2x; -∞≤0≤ ∞
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Question: why do we have cos x at both sides? if it's the right problem, can we cancel them out?
I think so I don't really know
so, neither I. @Luigi0210 can you help us?
Have you tried trig identities?
I couldn't figure out which one to use
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tan^2x=sec^2x-1
Do you have any ideas @Loser66 ?
I have a weird idea like this \[3cos x = 9 cos x tan^2 x\\\frac{1}{3}= tan^2x=\frac{sin^2x}{cos^2x}\\3sin^2x= cos^2x\\3sin^2x -cos^2x=0\\3-3cos^2x-cos^2x=0\\3-4cos^2x=0\\cos^2x = \frac{3}{4}\]and then I am stuck, hehehehe...
@Jazzyone2 can you see my mistake from the stuff?
Yea! I had the same idea after the identity.
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Yeah i got it
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