Question Time If the derivative f'(x) is negative, decreasing, concave up Then the function f(x) is not all info may be used): increasing, concave up decreasing, concave up decreasing, concave down increasing, concave down Points possible: 1 This is attempt 1 of 1. Submit O
KMLNZC The Asker · Calculus
Transcribed Image Text: Time If the derivative f'(x) is negative, decreasing, concave up Then the function f(x) is not all info may be used): increasing, concave up decreasing, concave up decreasing, concave down increasing, concave down Points possible: 1 This is attempt 1 of 1. Submit O
More Transcribed Image Text: Time If the derivative f'(x) is negative, decreasing, concave up Then the function f(x) is not all info may be used): increasing, concave up decreasing, concave up decreasing, concave down increasing, concave down Points possible: 1 This is attempt 1 of 1. Submit O
Community Answer
WLE4DC
f^(')(x) isnegative.Thereforef(x) isdecreasing.f^(')(x) isdecreasing.Therefore(d)/(dx)[f^(')(x)]=f^('')(x) isnegative.T ... See the full answer