How do you find the general solution of the equation $\sqrt{3} csc x + 2 = 0$ $sqrt(3)cscx+2=0$ ?

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How do you find the general solution of the equation $\sqrt{3} csc x + 2 = 0$ $sqrt(3)cscx+2=0$ ?

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Answer 1 · 2015-02-03T18:29:44

You have:
$\sqrt{3} csc (x) + 2 = 0$ $sqrt(3)csc(x)+2=0$
$\sqrt{3} \frac{1}{sin (x)} + 2 = 0$ $sqrt(3)1/sin(x)+2=0$ or
$\frac{\sqrt{3}}{sin (x)} = - 2$ $sqrt(3)/sin(x)=-2$
$sin (x) = - \frac{\sqrt{3}}{2}$ $sin(x)=-sqrt(3)/2$
with $x=240° or 300°$ that can be repeated in integer numbers of $2pi$ .

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How do you find the general solution of the equation $\sqrt{3} csc x + 2 = 0$ $sqrt(3)cscx+2=0$ ?

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How do you find the general solution of the equation sqrt(3)cscx+2=0√3cscx+2=0sqrt(3)cscx+2=0?

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How do you find the general solution of the equation $\sqrt{3} csc x + 2 = 0$ $sqrt(3)cscx+2=0$ ?