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fading valveBOT
abstract idol
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HOW TO DO WE SOLVE STSTEM GRAPHICALLY X=3 Y=2

fading valveBOT
# abstract idol HOW TO DO WE SOLVE STSTEM GRAPHICALLY X=3 Y=2

To solve the given system of equations graphically, follow these steps:

  1. Plot both equations on a coordinate plane.

Equation 1: x=3
This is a vertical line that passes through all the points where the x-coordinate is 3.

Equation 2: y=2
This is a horizontal line that passes through all points where the y-coordinate is 2.

  1. Find the intersection point of the two lines.
    In this case, the point where the horizontal line (y=2) intersects the vertical line (x=3) is (3, 2).

So the solution to the system of equations is (3, 2).

abstract idol
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GRAPH X=3 Y=2 SYSTEN GRAPHICALLUY

fading valveBOT
# abstract idol GRAPH X=3 Y=2 SYSTEN GRAPHICALLUY

I cannot directly draw a graph within this text-based platform, but I can help you visualize it.

Plot the two lines on a coordinate plane:

  1. The line x=3 is a vertical line that goes through the point (3, 0) and all the other points with an x-coordinate of 3.

  2. The line y=2 is a horizontal line that goes through the point (0, 2) and all the other points with a y-coordinate of 2.

The intersection between these two lines is the point where the x-coordinate is 3 and the y-coordinate is 2, which is the point (3, 2). This is the solution to the given system of equations. You can draw this on graph paper or use a graphing tool or software to visualize it.

abstract idol
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2x+3y=6
x+y=2

fading valveBOT
# abstract idol 2x+3y=6 x+y=2

To solve this system of equations graphically, follow these steps:

  1. Rearrange each equation to isolate y.
    Equation 1: 2x + 3y = 6
    Subtract 2x from both sides and divide by 3:
    y = - (2/3)x + 2

Equation 2: x + y = 2
Subtract x from both sides:
y = -x + 2

  1. Plot both lines on a coordinate plane.

For Equation 1, the line has a slope of -2/3 and a y-intercept of 2. To plot this line, start at the intercept (0,2), move down 2 units, and then move to the right by 3 units. Draw a line connecting these points and extend it in both directions.

For Equation 2, the line has a slope of -1 and a y-intercept of 2. To plot this line, start at the intercept (0,2), move down 1 unit, and then move to the right by 1 unit. Draw a line connecting these points and extend it in both directions.

  1. Find the intersection point of the two lines.
    You can observe that both lines have the same y-intercept at (0, 2), so they intersect at this point. Therefore, the solution to this system of equations is (0, 2).
abstract idol
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factor m^2+4m+4-x^2