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sec^(2)x -1 can you help prove it? i know its an identity tan^(2)x but can someone help me with the alg
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did you try writing both sides in terms of sin and cos ?
1/cos^2x - sin^2x+cos^2x I got there before, but then I dont know where to go from there
phi help me u know me
You have \[ \frac{1}{\cos^2 x} - 1 \] I would try writing 1 as cos^2 x / cos^2 x (so you have a common denominator)
oh I see 1- cos^2 / cos^2x then 1-cos^2x = sin^2x so sin^2x / cos^2x = tan^2x
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yes
Thank you very much :D
come to my queastion phi please
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