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- F' is decreasingThe graph of a function f is concave down when f' is decreasing1234. This means that as one looks at a concave down graph from left to right, the slopes of the tangent lines will be decreasing1. Whenever f'' is negative, the graph of f is concave down5. If f" (x) < 0 for all x on an interval, f' (x) is decreasing, and f (x) is concave down over the interval2. When f' (x)’s sign changes from positive to negative, the graph’s curve is concaving downward3.Learn more:✕This summary was generated using AI based on multiple online sources. To view the original source information, use the "Learn more" links.
The graph of a function f is concave down when f ′ is decreasing. That means as one looks at a concave down graph from left to right, the slopes of the tangent lines will be decreasing.
math.libretexts.org/Bookshelves/Calculus/Calculus…If f" (x) < 0 for all x on an interval, f' (x) is decreasing, and f (x) is concave down over the interval.www.math.net/concavityWhen f ′ (x) ’s sign changes from positive to negative, the graph’s curve is concaving downward. When f ′ ’s sign changes from negative to positive, the graph’s curve is concaving upward.www.storyofmathematics.com/concavity-calculus/A differentiable function f is (strictly) concave on an interval if and only if its derivative function f ′ is (strictly) monotonically decreasing on that interval, that is, a concave function has a non-increasing (decreasing) slope. Points where concavity changes (between concave and convex) are inflection points.en.wikipedia.org/wiki/Concave_functionIt can easily be seen that whenever f '' is negative (its graph is below the x-axis), the graph of f is concave down and whenever f '' is positive (its graph is above the x-axis) the graph of f is concave up.www.analyzemath.com/calculus/concavity/concavit… - People also ask
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