SOLUTION: solving each system of equations by graphing 2x-3y=21 ? no idea what im doing please help!

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Question 188985: solving each system of equations by graphing
2x-3y=21
? no idea what im doing please help!

Answer by solver91311(24713)   (Show Source): You can put this solution on YOUR website!

If you have a system of equations involving two variables, you have to have at least two equations. You have only provided one of them, so it is impossible for anyone to solve your particular problem. However, having said that, here is a method you can use to solve any system of two equations in two variables -- once you figure out what your other equation is. Just follow the step by step process below.

Start with either one of your equations.

Step 1. Pick a value for x. It can be anything you like, but 0, 1, or some other small integer usually works well and makes the arithmetic easier.

Step 2. Substitute that value in place of x in your equation. Do the arithmetic and determine the value of y that results.

Step 3. Take the value of x that you selected for step 1 and the value of y that you calculated in step 2 and form an ordered pair (x,y).

Step 4. Plot the ordered pair from Step 3 on your graph. Remember that the x value is the distance right or left along the horizontal axis and the y value is the distance up or down along the vertical axis.

Step 5. Repeat steps 1 through 4 with a different value for x.

Step 6. Draw a line across your graph that passes through the two points that you plotted.

Step 7. Repeat steps 1 through 6 using the other equation.

The point where the lines intersect is the solution, because the coordinates of that point will satisfy (read: make true) both of your equations. You need to determine, by inspection of the graph, what the coordinates of that point are and report your answer as an ordered pair, (x,y), using those coordinates. To check your answer, you should substitute this set of coordinates into each of your original equations and verify that you have a true statement for each of the equations.

John


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