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Q: How do i graph two equations when both are in y equals?

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Graph the equations and see where they meet. Substitute back into both equations

There are two equations in the question, both of which are wrong. There is no single fraction which will make both equations correct.

You can use a graph to solve systems of equations by plotting the two equations to see where they intersect

x + y = 6x + y = 2These two equations have no common point (solution).If we graph both equations, we'll find that each one is a straight line.The lines are parallel, and have no intersection point.

When (the graph of the equations) the two lines intersect. The equations will tell you what the slopes of the lines are, just look at them. If they are different, then the equations have a unique solution..

Here is an example:x + y = 0x + y = 1If you draw the graph for the two equations, you'll have two parallel lines.Here is an example:x + y = 0x + y = 1If you draw the graph for the two equations, you'll have two parallel lines.Here is an example:x + y = 0x + y = 1If you draw the graph for the two equations, you'll have two parallel lines.Here is an example:x + y = 0x + y = 1If you draw the graph for the two equations, you'll have two parallel lines.

None. When these two equations are graphed, the two lines are parallel. Since they never intersect, there is no point that satisfies both equations.

The statement "A system of linear equations is a set of two or more equations with the same variables and the graph of each equation is a line" is true.

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the equation graphs

Solve both equations for y, that is, write them in the form y = ax + b. "a" is the slope in this case. Since the two lines have different slopes, when you graph them they will intersect in exactly one point - therefore, there is one solution.

A pair of simultaneous equations in two unknowns which are inconsistent - in the sense that there is no solution that simultaneously satisfies both equations. Graphically, the equations are those of two parallel lines (slope = 2). Since, by definition, they cannot meet there is no solution to the system.

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