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sin2x+cosx=0
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start with the fact that \(\sin^2(x)=1-\cos^2(x)\) to rewrite this as \[1-\cos^2(x)+\cos(x)=0\] or \[\cos^2(x)-\cos(x)+1=0\] then solve the quadratic equation in cosine
ok that was wrong, the equation should be \[\cos^2(x)-\cos(x)-1=0\]
help solve please
probably need the quadratic formula if you put \(u=\cos(x)\) then this is \[u^2-u-1=0\]
do you know how to solve that one?
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I don't understand any of it
ok lets go slow and forget trig for a moment have you ever solved a quadratic equation?
oh actually, before we begin, is it \[\sin^2(x)+\cos(x)=0\] or is it \[\sin(2x)+\cos(x)=0\]?
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