Answer
It does not make sense.
Work Step by Step
We know that in a linear system of equations, each system has only one real solution.
Let us take an example:
$\begin{align}
& {{a}_{1}}x+{{b}_{1}}y={{c}_{1}} \\
& {{a}_{2}}x+{{b}_{2}}y={{c}_{2}} \\
\end{align}$
Are two linear equations, representing two lines. If ${{a}_{1}}\ne {{a}_{2}}$ and ${{b}_{1}}\ne {{b}_{2}}$ then these two lines intersect and the point of intersection in a solution.
And if ${{a}_{1}}\ne {{a}_{2}}$ and ${{b}_{1}}\ne {{b}_{2}}$ then the two lines are parallel to each other and intersect nowhere.
So, a linear system cannot have infinite solutions.
Thus, the provided statement does not make sense.
