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Of the infinitely many lines that are tangent to the curve y = −8 sin x and pass through the origin, there is one that has the largest slope. Use Newton's method to find the slope of that line correct to six decimal places.
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write an equation for the slope of the tangent going though the origin and maximize that.
\[m=\frac{ (-8\sin x - 0) }{ (x - 0) }=-8 \cos x \Rightarrow 8(\sin x - x \cos x) = m \Rightarrow \frac{ dm }{ dx } = ?\]
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