Is there any easy way to figure out what the first step should be with Trig simplifying/proofs? Could I get a hint for the first step in cos(x)+sin(x) ----------- cos(2x)
expand the bottom
whenever u see double angles expand to become single angles
So expand to \[\cos x + \sin x \div \cos^2x -\sin^2x\] ?
The next step I did from that is take the reciprocal: cos^2(x) - sin^2(x) - --------------- cos(x) +sin(x) I intended to just divide out the exponent, but I'm 90% sure that's impossible because of the presence of the addition/subtraction.
no, for starters that would get you going round in circles
this one is kinda of easy and a little tricky
you are pretty much finsihed with what you did before
\[\frac{\cos(x) +\sin(x)}{\cos^2(x)-\sin^2(x)} \]
follow from that
So with that one, it's just the one step?
no, thats not finished yet lol
what if I said simplify \[\frac{u+3}{u^2 -9} \]
if a very similar question
(I'm retaking this math course, and this is exactly what I was struggling with the first time, I think I just don't know basic algebra which is why I can't do these very well D:) I'm not sure how to divide things out when there's additions and the numbers/variables don't have common multiples...
its just an idenity that you must remember that (a^2 -b^2) = (a-b)(a+b)
its not that hard to remember
always looking for sqaure of numbers
why you should know atleast up to your 12 times tables off you head
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