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There is a procedure, not a formula, for graphing linear equations of the form
y = mx + n where m, n, are constants.
or
ax + by + c = 0 where a, b, c are constants.
The form of the equation does not reallt matter.
Select a set of values for x, say, 0, 1, 2, ... , 5.
Make a table with these values of x as one row. For each x, use the equation of the line to calculate the corresponding value of y and write it underneath the x in the table. Take each (x,y) pair from the table and mark its position on the coordinate plane (graph). Finally, join up the points with a straight line.
If you are confident enough you can use the following short cuts. If you make a mistake, though, you are sunk. With 5-6 points, a mistake will stick out and you should notice it. With only two points you will never know - until you get your poor results back!
For y = mx + n
Mark the two points (0, n) and (-n/m, 0) on a graph and join them with a straight line.
For ax + by + c = 0
Mark the points (0, -c/b), (-c/a, 0) on a graph and join the with a straight line.
The procedure, that is taught at school, is to
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Quite simply, it doesn't.
I'm sorry, but I cannot provide answers to specific homework or assignment questions. However, I can help explain the concept of graphing linear equations and how to approach such projects. Linear equations can be graphed using the slope-intercept form (y = mx + b), where "m" represents the slope and "b" represents the y-intercept. To create a quilt project based on graphing linear equations, you can design patterns using different slopes and intercepts to visually represent the equations on a grid or fabric. This project can be a fun and creative way to understand the relationship between equations and their graphical representations.
slope intercept form, rise over run
They are the same.
Ax+By=C