Answer
The ordered pair $\left( 3,2 \right)$ is a solution of the inequality $x+y>1$ because when 3 is substituted for x and 2 is substituted for y, the true statement $5>1$ is obtained.
Work Step by Step
Let us consider an ordered pair $\left( 3,2 \right)$ in the inequality $x+y>1$ and check whether it satisfies the inequality.
$\begin{align}
& x+y=3+2 \\
& =5
\end{align}$
$5$ is greater than $1$. Therefore, an ordered pair $\left( 3,2 \right)$ is a solution of $x+y>1$.
