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find the limit. lim(θ→0)(sin3x/(5x^3-4x)
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Do you mean\[\lim_{\theta\to0}\frac{\sin3\theta}{5\theta^3-4\theta}\]
There is no theta
yes i do mean theat
*theta
\[\begin{align*}\lim_{\theta\to0}\frac{\sin3\theta}{5\theta^3-4\theta}&=\lim_{\theta\to0}\frac{\sin3\theta}{\theta(5\theta^2-4)}\\ &=\lim_{\theta\to0}\frac{3\sin3\theta}{3\theta(5\theta^2-4)}\\ &=\lim_{\theta\to0}\frac{\sin3\theta}{3\theta}\cdot\lim_{\theta\to0}\frac{3}{5\theta^2-4} \end{align*}\]
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