The solution of the system is-
![\mleft\lbrace(1;y)\colon x-3y=4\mright\rbrace](https://img.qammunity.org/2023/formulas/mathematics/college/moaaarvvk857s0a7x745vtrarkpkvejtta.png)
Notice that we have to find a value for Q where the given solution is valid.
Also, notice that the equation which contains to is double than the given solution. So, let's just multiply by 2 the given solution.
![\begin{gathered} 2(x-3y)=4\cdot2 \\ 2x-6y=8 \end{gathered}](https://img.qammunity.org/2023/formulas/mathematics/college/mlpsbe9gb6fpc0bfozaid2u57y5hd7g6b6.png)
As you can observe, using the given solution to the system, Q must be equal to 8 since that's the case when the solution is valid.
Therefore, Q = 8.