Answer:
The slopes are neither perpendicular nor parallel.
Explanation:
First we are going to find the slope-inercept form from the equation, -2x + 10y = 5.
Solve for y.
-2x + 10y = 5
+2x. = +2x
10y = 2x + 5
![\begin{gathered} (10y)/(10) = (2x + 5)/(10) \\ y = (1)/(5)x + (1)/(2) \end{gathered}](https://img.qammunity.org/2021/formulas/mathematics/college/juv4ybugxvm5fdega1muojafm4a1ezj8kj.png)
So we now have
![\begin{gathered}y = (1)/(5)x + (1)/(2) \\ and \\ y = - (1)/(5) x + 6 \end{gathered}](https://img.qammunity.org/2021/formulas/mathematics/college/b8lohcswehpu9gcpi1ttfm6qxmr2rddbg1.png)
Looking at the equation above, the slopes are neither perpendicular nor parallel.