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could you help me with one more thing? @satellite73
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sure if i know it
you know it.
how can I derivate double Angle Formulas from the sum of Two Angles?
by changing \(2x\) in to \(x+x\) and using it i.e put \[\sin(x+y)=\sin(x)\cos(y)+\cos(x)\sin(y)\] and make it \[\sin(x+x)=...\]
in simple english, where you see a \(y\) replace it by an \(x\)
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oh ok so I'm allowed to just do that?
i give you permission, don't tell
lol yes you get it essentially in one step
haha alright thanks again :)
yw since you probably have the double angle formula written down you can check that your answer is correct you will get 3 different ones for the double angle formula for cosine that one turns out to be most useful
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