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The equations of linear system are $\"\"$ .

Write each equation in slope - intercept form or $\"\"$ , where m is slope and b is y - intercept.

The equation 1: $\"\"$ is already adjusted in slope - intercept form, where $\"\"$ .

Rewrite the equation 2: $\"\"$ in slope - intercept form.

Subtract 12x from each side.

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$\"\"$ $\"\"$

Divide each side by 2.

$\"\"$

Cancel common terms.

$\"\"$ .

The slope of $\"\"$ is $\"\"$ and its y - intercept is $\"\"$ .

The two line equations have same slopes but different y - intercepts, so the system has no solution. $\"\"$

The linear system has no solution.