The linear equation is given to be:

The ordered pairs that represent solutions of the line are corresponding x and y-coordinates that are on the line.
Ordered pairs are written to be (x, y).
First Ordered Pair: (3, )
This means that:

To find the y-variable, we substitute for x into the equation:

Therefore, the first ordered pair is (3, 0).
Second Ordered Pair: ( , 1)
This means that:

To find the x-variable, we substitute for y into the equation:

Therefore, the second ordered pair is (6, 1).