Lowering Powers. cos^2xsin^4x
So far I have this:\[(\cos ^{2}x \sin ^{2}x)\sin ^{2}x\]\[(\frac{ 1+\cos 2x }{ 2 })(\frac{ 1-\cos 2x }{ 2 })\times(\frac{ 1-\cos 2x }{ 2 })\]
\[(\frac{ 1-\cos ^{2}2x }{ 4 })\times(\frac{ 1-\cos2x }{ 2 })\]
\[(\frac{ 1 }{ 4 }-\frac{ 1 }{ 4 }\cos ^{2}2x)\times(\frac{ 1 }{ 2 }-\frac{ 1 }{ 2 }\cos 2x)\]
how did you convert \[\sin ^2 x \] into \[(1-\cos 2x)\div2\]
nm, i see what you did
Looks good to me, now you need to expand reduce cos^22x and expand the double angle of cos2x
I know, but how do I expand cos^22x?
using the same power reducing formula, but you have to include 2x into it.
let your 2x = b if you get confused. Then replace b with 2x when your done.
alright, I'll try it.
So cos^(2)2x = (1+cos4x/2)?
yep
Awesome, thank you!
Do you want an example? I found one from MyMathLab
Sure!
It will take me a few mins to do screen shots and crop the data. Give me like 4mins
Ok
Alright, its going to be 3 pictures from my Mathlab I completed a last month.
Damnit, when i attach a file the post button falls behind the green tab
made it back
There are the other files, i got disconnected from openstudy.
Awesome, thanks again.
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