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4sin(theta)+3sqrt3=sqrt3 solve w/ interval 0 < theta < 2pi
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Pretty straightforward \[4 \sin (\theta) = \sqrt{3} - 3\sqrt{3}\]
\[4\sin (\theta)=-2\sqrt{3}\]
\[\sin (\theta)=-2\sqrt{3 } / 4\]
\[\sin (\theta)=-\sqrt{3} / 2\]
\[\theta = \sin^{-1} (-\sqrt{3}/2)\]
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sin THETA is NEGATIVE only in 3rd and 4th quadrant
\[\theta=\sin^{-1} (\sin(\pi+\pi/3))\]
THETA = 4 PI /3
OR THETA = 2PI - PI/3 = 5PI/3
TWO ANSWERS as the interval is from 0 -> 2 Pi
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