Use the limit process to find the area of the region between the graph of the function and the x-axis over the specified interval.
$\begin{array} {l }
\text {Function }& \text {Interval }\
f ( x ) = 8 x - x ^ { 3 } &[0,2]\
\end{array}$

A)A = 10 square units
B)A = 8 square units
C)A = 6 square units
D)A = 12 square units
E)A = 14 square units

Question

Use the limit process to find the area of the region between the graph of the function and the x-axis over the specified interval.
 $\begin{array} {l } 
 \text {Function }& \text {Interval }\
f ( x ) = 8 x - x ^ { 3 } &[0,2]\
\end{array}$

A)A = 10 square units
B)A = 8 square units
C)A = 6 square units
D)A = 12 square units
E)A = 14 square units

Quizplus · Accepted Answer

The Answer of Use the limit process to find the area of the region between the graph of the function and the x-axis over the specified interval.
 $\begin{array} {l } 
 \text {Function }& \text {Interval }\
f ( x ) = 8 x - x ^ { 3 } &[0,2]\
\end{array}$

A)A = 10 square units
B)A = 8 square units
C)A = 6 square units
D)A = 12 square units
E)A = 14 square units

Use the Limit Process to Find the Area of the Region