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Mathematics, 26.03.2021 05:40 yeehaw777

Assume that f is a polynomial and x=10 is a critical number for f. If
fβ€²β€²(10)=βˆ’βˆš2,
what do we conclude from the Second Derivative Test?

A) f has a local maximum at x=10
B) f has a local minimum at x=10
C) f has inflection point at x=10
D) f is concave up for x>10
E) f is concave down for x>10

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Answers: 2

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Assume that f is a polynomial and x=10 is a critical number for f. If
fβ€²β€²(10)=βˆ’βˆš2,
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