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Verify the identity. tan(x + (π/2)) = -cot x
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Use the Tan (A+B) Formula
it wouldn't be the cofunction identities?
I don't think is one , though I gather it should be, but who knows, if it equates, then yeah it should be :)
well i mean it is a reduction identity, but i dont know how to prove it
well, use the tan(a+b) as FutureMathProfessor suggested
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i did and got (tan x + tan (π/2))/ (1 - tanxtanπ/2)
... I expanded by sine/cosine and got ... nothing :/
wait. I just gimme a sec
$$ tan\pmatrix{x+\cfrac{\pi}{2}} \implies \cfrac{sin\pmatrix{x+\cfrac{\pi}{2}}}{cos\pmatrix{x+\cfrac{\pi}{2}}} \implies \cfrac{cos(x)}{-sin(x)} $$
and those 2 are identities :)
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ok thankyou
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