The given equation is

We will find 2 points on the line and use them to draw it
Let x = 0 and find the corresponding value of y

The first point is (0, 5)
Let y = 0 and find the corresponding value of x

Subtract 5 from both sides

Multiply each side by 2

Divide both sides by 5

The second point is (-2, 0)
Let us draw the graph
The red line represents the given equation