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(sec^2x-1)/(sin^2x)
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sec^2 x - 1 What is this equal to? ^_^
\[\tan^2x + 1 = \sec^2x\]
so it would be (tan^2x+1)/(sin^2x)
But remember, there's a -1 in the numerator :)
the one would cancel out?
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Yup.
so (tan^2)/(Sin^2)
Yes, and simplify that as you will :D
would it be sec^2x
Great work :D
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okay i have one more: sec^4-tan^4x
Difference of two squares, facturrrrr....
huh? I'm lost
x^2 - y^2 = (x+y)(x-y)
This is all foreign to me :(
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But this should have been second nature by now... anyway sec^4 x - tan^4 x = (sec^2 x - tan^2 x)(sec^2 x + tan^2 x)
is tan^2 = 1 ?
nope.
dang.
the answer is sec^2+ tan^2x
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That is correct :)
(sinx*secx)/cscx
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