Mathematics

Mathematics

Problem

Which of the following best describes the conditions that must be met for x=cx=c to be a point of inflection for a twice-differentiable function hh on an open interval? a) h′′(c)=0h''(c)=0 and hh is continuous at x=cx=c. b) h′(c)=0h'(c)=0 and h′′h'' changes sign at x=cx=c. c) h′′h'' changes sign at x=cx=c, and hh is continuous at x=cx=c. d) h′′h'' changes sign at x=cx=c but continuity of hh at x=cx=c is not required.

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