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convert root(3x) into a polar form?
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\(\bf y =\sqrt{3}\quad ?\)
\(\bf y =\sqrt{3x}\quad ?\) rather
y=\[\sqrt{3x}\]
\(\bf y=\sqrt{3x}\\ \quad \\ \quad \\ \textit{recall that}\quad rcos(\theta)=x\qquad rsin(\theta)=y\qquad thus\\ \quad \\ y=\sqrt{3x}\implies y^2=3x\implies [rsin(\theta)]^2=3rcos(\theta)\\ \quad \\ r^2sin^2(\theta)=3rcos(\theta)\implies r=\cfrac{3\cancel{r}cos(\theta)}{\cancel{r}sin^2(\theta)}\)
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