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...Which part of college algebra?
The Substitution Method Solutions to Systems of Linear Equations Applications of the Substitution Method
Okay, say you have two linear equations that need solving.\[a*x + b*y = c\] and \[d*x+e*y=f.\] Now, you solve one equation for x:\[x = (c-b*y)/d.\] Plug that value for x into your second equation, and solve for a value of y.
After you have that value of y, you plug it back into either equation, and you'll get the value of x. :)
its really simpler than it looks :)
(Assuming a-f are regular constants.)
So for x-2y=1 3x+12y+15 i am suppossed to find whether the lines are parallel or coinciding...
You mean, 3x+12y = 15?
It depends on what is being asked for in the problem.
oh...that is the problem..thought it was a question lol
yes and i have to write these in slope intercept form
If they coincide, or are the exact same line, then one equation will be the same as the other equation -- just multiplying every term by the same factor.
do you know how to solve each equation for "y"?
x - 2y = 1; how would you solve for "y"?
I amnot sure....
we have to go back to the basics of equations with this; we want to get that "y" all by itself on one side of the equation and everything else to the other side; does that sound familiar?
the basic rule of thumb is: whatever you do to one side, HAS to be done to the other inorder for it to stay equal.