cos2θ=2-2sin^2θ
\[\cos(2 \phi)=\cos^2(\phi)-\sin^2(\phi)\]
Use that.
i have to solve for θ
Yeah, use that identity. Then the thing factors.
can you write it out i dont get it
use cos 2theta = 1 - 2sin^2theta
jimmy, look a this: \[1-2\sin^2(\theta)=2-2\sin^2(\theta) \rightarrow 1-\sin^2(\theta)=2(1-\sin^2(\theta)) \implies 1=2?\]
Its not solvable. Its a false statement.
so how do you solve it i dont get it?
so how do you solve it i dont get it?
You can't solve it. Its a false statement.
are you sure because this a take home test from college and i want to get a good grade cuz im paying
If you type it in wolfram it says "False" I'll link it: http://www.wolframalpha.com/input/?i=cos(2x)%3D2-2sin^2(x) It even says: "No solutions exist"
i get what jimmy said is false but what would cos2θ=2-2sin^2θ be like what would θ be?
It wouldn't be anything. It is not true for ANY theta.
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