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Solve for variable involving trig functions
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Adding equation with work.
\[m \cos x+m \sin x=\cos 2x\]
Solve for m.
\[m \cos x+msinx=\cos ^2x-\sin ^2x\] \[\frac{ m \cos x+m \sin x }{ cosx+sinx }=\frac{ \cos^2x-\sin^2x }{cosx+sinx }\] \[m^2=cosx-sinx\] \[m=\sqrt{cosx-sinx}\]
I'm pretty sure that's not right...
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why is \(m^2\) equal to cos x- sin x wouldn't it be just m = cos x -sin x
ab+ac = a(b+c) m cos x- m sin x = m (cos x-sin x)
That makes sense! Thanks.
welcome ^_^
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