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Trigonometry
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which is not an identity?
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\[\tan^2x = \sec^2x - \sin^2x - \cos^2x\]
\[\frac{ 1+\cos^2 x }{ \sin^2 x }=1\]
\[(cosx + sinx)^2 = 1 + 2cosx sinx\]
\[(tanx + cotx)^2 = \csc^2 x + \sec^2 x\]
numbers 2 and 3 are identities
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the first one may be does it equal sec^2 x = 1 + tan^2 x
oops sin^2 x = 1 - cos^2 x so what can you say about number 2?
i was wrong - can you see why?
I was wrong about number 2
so it is not an identity?
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right because sin^2 x = 1 - cos^2 x NOT 1 + cos^2 x so 1 + cos^2 x ---------- cannot be equal to 1 for all values of x sin^2 x
an identity is true for all values of the variable - that is its definition
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