Maxima and MinimaHard
Question
Let h be a twice continuously differentiable positive function on an open interval J. Let g(x) = ln (h(x) for each x ∈ J
Suppose (h′(x))2 > h″(x)h(x) for each x ∈ J. Then
Suppose (h′(x))2 > h″(x)h(x) for each x ∈ J. Then
Options
A.g is increasing on J
B.g is decreasing on J
C.g is concave up on J
D.g is concave down on J
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