Let A denote the area between the graphs $x+2y=3$ and $x+5=y^2.$ This area can be computed in two different ways. Complete both descriptions below.

First, the desired area can be expressed as the sum

$A={\displaystyle \underset{a}{\overset{b}{}}}f(x)dx+{\displaystyle \underset{b}{\overset{c}{}}}g(x)dx$

where $a=,b=0.c=$

$f(x)=$

$$

$g(x)=$

$$

Second, the desired area can be expressed as the single integral

$A={\displaystyle \underset{}{\overset{}{}}}h(y)dy$

where $==$

$h(y)=$

$$

Both methods give the same answer, namely, $A=$