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Solve the following question: (-sin^2)x=2cosx-2
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Start by moving everything to one side
\[-\sin^2x-2cosx+2=0\] \[-(1-\cos^2x)-2cosx+2=0\] \[\cos^2x-1-2cosx+2=0\] \[\cos^2x-2cosx+1=0\] \[(cosx-1)(cosx-1)=0\]
okay so would that be the final answer? im kinda confused I dont know if should be proofing it or solving for x
no, the final answer is: \[cosx=\pm1\] where cos equals +/-1
so what trig values equal +/-1?
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would you do x=(cos^-1)(1)
you would find the inverse
You could.. you could also use the unit circle and see where cos is 1/-1 |dw:1370322902146:dw|
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