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solve the equation in the interval (0, 2pi) 2cos^2x - 7cosx + 3 = 0
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\(\bf 2{\color{red}{ cos^2(x)}} - 7{\color{red}{ cos(x)}} + 3 = 0\) notice it's just a quadratic, thus solve it likewise
\(\bf 2{\color{red}{ cos^2(x)}} - 7{\color{red}{ cos(x)}} + 3 = 0\implies (\square cos(x)+\square )(\square cos(x)+\square )=0\\ \quad \\ cos(x)=\cfrac{\square }{\square }\implies cos^{-1}[cos(x)]=cos^{-1}\left(\cfrac{\square }{\square }\right)\implies x=cos^{-1}\left(\cfrac{\square }{\square }\right)\)
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