Verify the identity using co-function identities for sine and cosine and basic identites cot(pi/2 -x)=tanx
haha and what are you supposed to do with this? :>
I forgot to put what I was supposed to do, I just fixed it.
doesn't seem so bad, once you realise what cot really is... ^^
well, i got to (cos(pi/2-x))/sin(pi/2-x)=sinx/cosx but i dont know what to do next
sin/cos is tan, plain and simple. basically, you've already done it :D
then I cosx/-sinx=sinx/cosx
wait what? lol sinx/cosx is already equal to tanx, it's a basic identity ^^
i know, but, cos(pi/2-x)/(sin pi/2 -x) = cospi/2 + cos(-x) / sin pi/2 sin(-x)
seems like you're complicating things... cos(pi/2 - x) = sin(x) and sin(pi/2 - x) = cos(x) these should suffice lawl
then cos pi/2= 0 cos -x= cosx sin pi/2=1 sin(-x)= -sinx
why do you get sin(-x) ?
That makes more sense, thank you!
oh ok... :>
I know what i did wrong, cosx=sin(pi/2 -x) sinx=cos(pi/2 -x)
like I said, lol. it's ok, as long as you saw your mistakes.. that's how we learn ^.^
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