Integration and Accumulation of Change

It triples the value of the integral.

It increases the value of the integral by a factor of nine.

It does not change the value of the integral.

It increases the value of the integral by three units.

$h(x)$ is concave down at $x = k$.

$h(x)$ has a relative minimum at $x = k$.

$h(x)$ has a relative maximum at $x = k$.

$h(x)$ is concave up at $x = k$.

The y-value of the extrema.

Both the x- and y-values of the extrema.

One cannot describe numerically what an extrema is.

The x-value of the extrema.

$h(x)$ has a relative minimum at $x = l$.

$h(x)$ is concave down at $x = l$.

$h(x)$ has a relative maximum at $x = l$.

$h(x)$ is concave up at $x = l$.

Cannot be determined from the given information

0

-12

12

$h(x)$ has a relative maximum on $(g, h)$.

$h(x)$ has a relative minimum on $(g, h)$.

$h(x)$ is concave down on $(g, h)$.

$h(x)$ is concave up on $(g, h)$.

A function defined using a power series.

A function defined using an indefinite integral.

A function defined using a derivative.

A function defined using a definite integral.

The value of $f(a)$

The derivative of $f$ at $a$

0

$\infty$

Where the function remains increasing

Where the function remains decreasing

Where the function changes direction from increasing to decreasing

Where the function changes direction from decreasing to increasing

The coordinates of point $x$ on curve $f(t)$.

The average rate of change from a fixed point to $x$.

The total area under curve between two points.

The value of $f(x)$.