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Which ordered pair is not a solution of the inequality 3x-2y12?
To determine which ordered pair is not a solution of the inequality (3x - 2y < 12), you would need to substitute the x and y values from each ordered pair into the inequality. If the resulting expression does not satisfy the inequality, then that pair is not a solution. Please provide the ordered pairs you want me to evaluate.
Change the equations below to the form ymx b 4x-2y12?
4x - 2y = 12 divide by 2 both sides 2x - y = 6 subtract 2x to both sides -y = -2x + 6 multiply by -1 to both sides y = 2x - 6 Slope = m = 2, and y-intercept is -6.
How do you graph 4x-2y12?
this can't be solved without it equaling something
Is y2x plus 4 and x 2y12 parallel perpendicular or neither?
If you mean: y=2x+4 and x+2y=12 => y=-1/2x+6 which means that they are perpendicular to each other.
Change the equations below to the form ymx b 4x-2y12?
4x - 2y = 12 divide by 2 both sides 2x - y = 6 subtract 2x to both sides -y = -2x + 6 multiply by -1 to both sides y = 2x - 6 Slope = m = 2, and y-intercept is -6.
