Let y = 8 sin(x). Find the absolute maximum and absolute minimum of the curvature function (r) of y = 8 sin(x), on the c

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Let Y 8 Sin X Find The Absolute Maximum And Absolute Minimum Of The Curvature Function R Of Y 8 Sin X On The C 1 (37.35 KiB) Viewed 13 times

Let y = 8 sin(x). Find the absolute maximum and absolute minimum of the curvature function (r) of y = 8 sin(x), on the closed interval [0,7]. That is, what is the absolute maximum and absolute minimum curvature of y = 8 sin(x), on [0, π]? Which theorem from Calculus I, and revisited in Calculus III in Chapter 14, guarantees that the absolute maximum and absolute minimum exists? How does the curvature function on [0, π] meet the conditions necessary to apply this theorem. For full credit, you must show all work for all computations.