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AP Calculus AB/BC
Unit 6 – Integration and Accumulation of Change
Topic 6.5
If the graph of the first derivative $f(x)$ of an integrally-defined function $h(x)$ is below the x-axis on an interval $(e, f)$, what can be concluded about the behavior of $h(x)$ on that interval?
$h(x)$ is increasing on $(e, f)$.
$h(x)$ is decreasing on $(e, f)$.
$h(x)$ is concave up on $(e, f)$.
$h(x)$ is concave down on $(e, f)$.
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AP Calculus AB/BC - 6.5 Interpreting the Behavior of Accumulation Functions Involving Area
Key terms
First Derivative
Below the x-axis
Integrally-defined Function
Interval
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