Step 1:

The curve equations are $\"\"$ and $\"\"$ .

Definite integral as area of the region:

If $\"image\"$ is continuous and non-negative on the closed interval $\"\"$ ,

then the area of the region bounded by the graph $\"image\"$ , the $\"image\"$ -axis and the vertical lines $\"image\"$ and $\"image\"$ is given by

$\"\"$ .

Observe the graph:

The point of intersection of the graph are $\"\"$ and $\"\"$ .

Upper curve is $\"\"$ .

Lower curve is $\"\"$ .

The area of the region bounded by the graph $\"image\"$ , the $\"image\"$ -axis and the vertical lines $\"\"$ and $\"\"$ is

$\"\"$

Solution:

$\"\"$