The system of equations are $\"\"$ and $\"\"$

Write the above two equations in slope-intercept form $\"\"$ ,

where $\"\"$ is slope and $\"\"$ is $\"\"$ -intercept.

First equation $\"\"$ .

Subtract $\"\"$ from each side.

$\"\"$

Compare with slope-intercept form.

$\"\"$

Second equation $\"\"$ .

Subtract $\"\"$ from each side.

$\"\"$

Divide each side by $\"\"$ .

$\"\"$

Observe the two lines slopes are equal.

Parallel lines slopes are equal to each other and the lines does not intersect.

The lines $\"\"$ and $\"\"$ are parallel.

This is called inconsistent system of equations, and it has no solution.

The system is inconsistent system.