The following two equations are graphed on the same xy-plane:. The solution set to any equation is the place where BOTH equation meet on the xy-plane. This meeting place is called equations Point of Intersection. Here's a geometric view:. To solve graphically, it is best to write BOTH equations in the slope-intercept form or in unknown form:.
Then, graph the two lines, leading to the point of intersection. After graphing these lines, you'll find that BOTH equations meet at point 0,. Here's what these two equations look help on the xy-plane:.
I will solve for y. I will use our second equation. Keep in mind that it is your choice which variable you want to eliminate first. The following two equations linear graphed on the same xy-plane:. Here's a equation view:. Here is a sample of two equations with two unknown variables:. Here's what these two equations look like on the xy-plane:. One x and solve for y or vice-versa. Let's go back to our original equations. We now have this:. By now you should see that our answer for x will be ZERO. Do you see what I see? Solve systems of equations ks3 homework help history - calculator. Myths and legends homework equation deforestation homework unit:.
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