Suppose f x is continuous over an interval a x b and a c d b If f c 5 then check all that apply f x is increasing through a c Of

Question

Suppose f x is continuous over an interval a x b and a c d b If f c 5 then check all that apply f x is increasing through a c Of does not have a minimum at x c f x is decreasing through a c f c 5 If does not have a maximum at c f c exists If f d 3 then check all that apply f x is increasing through a d f does not have a maximum at x d f does not have a minimum at x d f d 3 f x is decreasing through d f d exists Based on this we know that for some between c and x d f x 0 f has a maximum Of has a minimum If does not exist

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