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SOLVED:Give an example of a continuous function on an open interval that achieves its extreme values on the interval. Give an example of a continuous function defined on an open interval that does not achieve its extreme values on the interval.
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Consider the function on the interval (0,2 π) . For each function, (a) find the open interval(s) on which the function is increasing or decreasing, (b) apply the First Derivative Test to identify all relative extrema, and (c) use a graphing utility to confirm your results. f(x)=sinx cosx 5 | Numerade
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Use the graph to identify the points on the interval [a,b] at which local and absolute extreme values occur. List the x-values of the points where local minima occur, if any. Select the correct choice below and, if necessary, fill in the answer box to complete your choice. A. The local minimum point(s) occur(s) at x = (Use a comma to separate answers as needed.) B. There are no local minima.
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