The figure shows the graph of $f$. Let $H(x)={\int }_0^{x}f(t)dt$. Find $H(5)$.

The figure shows the graph of $f$. Let $q(x)={\int }_0^{x}f(t)dt$. Find $q^{\prime }\left(1\right)$ and $q^{\prime \prime }\left(1\right)$.

The figure shows the graph of $f$. Let $G(x)={\int }_0^{x}f(t)dt$. What is the LARGEST open interval on which $G$ is DECREASING?

The figure shows the graph of $f$. Let $G(x)={\int }_0^{x}f(t)dt$. On which interval is $G$ DECREASING?

The figure shows the graph of $f$. Let $p(x)={\int }_0^{x}f(t)dt$. Order $p(2)$, $p(6)$ and $p(8)$ from LEAST to GREATEST.

The figure shows the graph of $f$. Let $F(x)={\int }_0^{x}f(t)dt$. At what value of $x$ does $F$ attain its absolute MAXIMUM on $\left[0,8\right]$?

The figure shows the graph of $f$. Let $G(x)={\int }_0^{x}f(t)dt$. Order $G(2)$, $G(6)$ and $G(8)$ from LEAST to GREATEST.

The figure shows the graph of $f$. Let $q(x)={\int }_0^{x}f(t)dt$. At what value of $x$ does $q$ attain its absolute MAXIMUM on $\left[0,8\right]$?

The figure shows the graph of $f$. Let $p(x)={\int }_0^{x}f(t)dt$. Find $p^{\prime }\left(5\right)$ and $p^{\prime \prime }\left(5\right)$.

The figure shows the graph of $f$. Let $G(x)={\int }_0^{x}f(t)dt$. Find $G^{\prime }\left(1\right)$ and $G^{\prime \prime }\left(1\right)$.

The figure shows the graph of $f$. Let $G(x)={\int }_0^{x}f(t)dt$. What is the LARGEST open interval on which the graph of $G$ is CONCAVE DOWN?

The figure shows the graph of $f$. Let $H(x)={\int }_0^{x}f(t)dt$. At what value of $x$ does $H$ attain its absolute MAXIMUM on $\left[0,5\right]$?

The figure shows the graph of $f$. Let $p(x)={\int }_0^{x}f(t)dt$. Find $p(3)$.

The figure shows the graph of $f$. Let $H(x)={\int }_0^{x}f(t)dt$. Find $H(6)$.

The figure shows the graph of $f$. Let $q(x)={\int }_0^{x}f(t)dt$. On which interval is the graph of $q$ CONCAVE UP?

The figure shows the graph of $f$. Let $p(x)={\int }_0^{x}f(t)dt$. What is the LARGEST open interval on which the graph of $p$ is CONCAVE DOWN?

The figure shows the graph of $f$. Let $g(x)={\int }_0^{x}f(t)dt$. Find $g(3)$.

The figure shows the graph of $f$. Let $G(x)={\int }_0^{x}f(t)dt$. On which interval is $G$ INCREASING?

The figure shows the graph of $f$. Let $H(x)={\int }_0^{x}f(t)dt$. At what value of $x$ does $H$ attain its absolute MAXIMUM on $\left[0,8\right]$?

The figure shows the graph of $f$. Let $F(x)={\int }_0^{x}f(t)dt$. Order $F(2)$, $F(3)$ and $F(5)$ from LEAST to GREATEST.

The figure shows the graph of $f$. Let $p(x)={\int }_0^{x}f(t)dt$. On which interval is $p$ DECREASING?

The figure shows the graph of $f$. Let $G(x)={\int }_0^{x}f(t)dt$. What is the LARGEST open interval on which $G$ is INCREASING?

The figure shows the graph of $f$. Let $q(x)={\int }_0^{x}f(t)dt$. What is the LARGEST open interval on which $q$ is INCREASING?

The figure shows the graph of $f$. Let $q(x)={\int }_0^{x}f(t)dt$. Find $q(6)$.

The figure shows the graph of $f$. Let $F(x)={\int }_0^{x}f(t)dt$. At what value of $x$ does $F$ attain its absolute MINIMUM on $\left[0,8\right]$?

The figure shows the graph of $f$. Let $G(x)={\int }_0^{x}f(t)dt$. What is the LARGEST open interval on which the graph of $G$ is CONCAVE DOWN?

The figure shows the graph of $f$. Let $p(x)={\int }_0^{x}f(t)dt$. Find $p^{\prime }\left(1\right)$ and $p^{\prime \prime }\left(1\right)$.

The figure shows the graph of $f$. Let $F(x)={\int }_0^{x}f(t)dt$. Find $F(6)$.

The figure shows the graph of $f$. Let $G(x)={\int }_0^{x}f(t)dt$. What is the LARGEST open interval on which the graph of $G$ is CONCAVE DOWN?

The figure shows the graph of $f$. Let $p(x)={\int }_0^{x}f(t)dt$. Find $p(8)$.