Using your calculator, open the screen so that both graphs are being displayed on one single graph. Then press STAT (should be located directly under your screen). Go down until you see an option called INTERSECT. It will then go back to your graphing screen and ask you "left bound?" go slightly to the left on one of your graphs (prior to doing this make sure your cursor is on a graph) and press enter. Then it will ask you "right bound?", do the same by goign slightly to the right. press enter. then press enter once more, and it will give you your coordinates.
y=f(x) and y =g(x) are two linear equation of x. the intersection of their graphs will tel the solution of the equation f(x)=g(x).
The graphs of the two equations have only one intersection point.
Connect the two points.
intersection.
In analytical geometry, you equate the equations of the two planes and simplify.
They show a comparison between the two graphs. They can show the intersection of the two graphs.
y=f(x) and y =g(x) are two linear equation of x. the intersection of their graphs will tel the solution of the equation f(x)=g(x).
The graphs of the two equations have only one intersection point.
Normally no. But technically, it is possible if the two linear equations are identical.
If you graph the two functions defined by the two equations of the system, and their graphs are two parallel line, then the system has no solution (there is not a point of intersection).
Finding the point of intersection using graphs or geometry is the same as finding the algebraic solutions to the corresponding simultaneous equations.
Connect the two points.
it is the intersection of the medians of two cords!
you may find graphs on google. type in images of graphs and it will come up.
It means that the coordinates of the point of intersection satisfy the equations of both lines. In the case of simultaneous [linear] equations, these coordinates are the solution to the equations.
Bar graphs and line graphs.
No because the 2 straight lines can only intersect one another at one particular point