y = 3x =3(6) = 18 ... the ordered pair is (x,y) = (6,18)
The answer depends on the variables plotted in the graph.
You plot the equation as a graph. Every one of the infinitely many points on the graph is a solution.
There are many different ordered pairs for this. To figure it out, make up a value for x. Then plug it into the equation and solve to find y. You can use any number. For example, if x=2, then your equation would be 3(2)+1. Solve that and you get 7 for the answer (y). if x=2, then y=7 so one of the ordered pairs would be (2,7).
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To determine an ordered pair that lies on the graph of the equation (3x + 7y = 11), we can choose a value for (x) and solve for (y). For example, if we let (x = 0), then (3(0) + 7y = 11) simplifies to (7y = 11), giving (y = \frac{11}{7}). Therefore, the ordered pair ((0, \frac{11}{7})) is on the graph of the equation.
The answer depends on the variables plotted in the graph.
You plot the equation as a graph. Every one of the infinitely many points on the graph is a solution.
There are many different ordered pairs for this. To figure it out, make up a value for x. Then plug it into the equation and solve to find y. You can use any number. For example, if x=2, then your equation would be 3(2)+1. Solve that and you get 7 for the answer (y). if x=2, then y=7 so one of the ordered pairs would be (2,7).
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1.Put into y=mx=b 2.graph 3. find ordered pair where the lines intersect
To determine an ordered pair that lies on the graph of the equation (3x + 7y = 11), we can choose a value for (x) and solve for (y). For example, if we let (x = 0), then (3(0) + 7y = 11) simplifies to (7y = 11), giving (y = \frac{11}{7}). Therefore, the ordered pair ((0, \frac{11}{7})) is on the graph of the equation.
(0,7)
(2,3)
The shaded area of the graph of an inequality show the solution to the inequality. For example, if the area below y = x is shaded it is showing those ordered pairs which solve y < x.
solve for y so if x + y = 0 then y = -x
7