You have the linear equation:

$2x + y = 5$

This equation represents a straight line when plotted on a graph. To solve for one variable in terms of the other, you can rearrange it.

Solving for $y$:

$y = 5 - 2x$

Now, the equation is in slope-intercept form $y = mx + b$, where $m = -2$ (the slope) and $b = 5$ (the y-intercept).

If you want to find specific solutions for $x$ or $y$, or if you need further information, let me know!

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Would you like any more details or examples related to this equation?
Here are 5 related questions you could explore:

1. What are the solutions for $x$ when $y = 0$?
2. How do you graph the equation $2x + y = 5$?
3. What happens to the line when the equation changes to $2x - y = 5$?
4. How can you solve a system of equations involving $2x + y = 5$?
5. How would you find the intersection point of this line with another line, say $x + y = 3$?

Tip: Always rearrange linear equations to $y = mx + b$ form when plotting or analyzing. It makes the slope and y-intercept easy to identify!