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Solve the following eqn for −π≤ x≤π , in terms of π
\(4sinx-7=2cosecx\)
My woRKING: \(4sin^2-7=2cosecx\) \(4sin^2x-7sinx-2=0\) \((sinx-2)(4sinx+1)=0\) \(sinx=2(no~solution)\),\(sinx=\frac{-1}{4}\)
\(\sin x=\frac{-1}{4} \\ x = \sin^{-1} \left( \frac{-1}{4}\right) + 2\pi n,~ \pi - \sin^{-1} \left( \frac{-1}{4}\right) + 2\pi n\) \(x=1.08\pi+2\pi~n=1.08\pi+2\pi(-1)\approx-0.92\pi\) \(x=1.92\pi+2\pi~n=1.92\pi+2\pi(-1)\approx-0.08\pi\)
Is my working correct or...?
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