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Rewrite with only sin x and cos x. sin 2x - cos 2x
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I know to use the identities, but I am having issues simplifying for my answer choices. I have 2sinx cosx -1-2sin^2x
for one sin(2x) - cos(2x) ==> 2sin(x)cos(x) -[ 1-sin\(^2\)( x)]
so, that leaves you with 2sin(x)cos(x) -1+sin\(2\)( x)
why is the - distributed?
because is in FRONT of the function
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Oh ok that makes sense, that is where I went wrong thanks.
\(-1+2sin^2(x)\) I mean, kinda missed the "2" there
$$ 2sin(x)cos(x)-1+2sin^2(x) \implies 2sin(x)\pmatrix{cos(x)+sin(x)}-1 $$
I had just messed up the sign for the last sin, thanks so much for your help
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