prove (cos4x+cos3x)/(sin4x-sin3x) = cotx/2 Can anyone help me explain the answer please
cos4x + cos3x = 2cos(7x/2)cos(x/2) sin4x - sin3x = 2cos(7x/2)sin(x/2) Their division is given. On dividing cos(7x/2) Cancels out. We are left with. cos(x/2) / sin(x/2) = cot(x/2)
@siddhantsharan you typed fast!!!
HAha. Thanks. :D
how did you get 2cos(7x/2)cos(x/2)
someone help me pleaseeee
are the 4 and 3 meant to be exponents?
nooo
Then it's not an identity, you can't prove it.
but i got the first answer
I just wolfram alphad it, it's not an identity.
how do you do it then?
http://www.mathwords.com/s/sum_to_product_identities.htm the 1st post has it correct, here is how they came up with it
you're saying wolfram alpha is wrongggggggggg?
i am, haha post the link
OMG thank you! i dont have that pellet on my identity sheet
welcome, yeah i never learned these identities very well either
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