Well it kinda common sence. x=3 and y=4 because 3+4=7. and if you plug it in, 3*3=9-4=5.
it would not work to other way around because, if x=4 and y=3, 3*4=12-3=9.
*=multiply.
By graphing the lines on the coordinated plane they will intersect at (2, -4) which is the solution of the equations
elimination, substitution and graphing
To solve systems of equations by graphing, you plot each equation on the same coordinate plane and identify the point(s) where the lines intersect. The intersection point(s) represent the solution(s) to the system, indicating the values of the variables that satisfy both equations. If the lines intersect at one point, there is a unique solution; if they are parallel, there is no solution; and if they coincide, there are infinitely many solutions.
Awnser = Start paying attention in class.
To solve a system of equations using substitution, first solve one equation for one variable, then substitute that expression into the other equation. For graphing, rearrange each equation into slope-intercept form (y = mx + b) to find the y-intercept and slope, then plot the lines on the same graph. The point where the lines intersect represents the solution to the system. Both methods will yield the same result, confirming the solution is correct.
By graphing the lines on the coordinated plane they will intersect at (2, -4) which is the solution of the equations
The solution consists of the infinite number of points on the line which is defined by y + x = 6.
elimination, substitution and graphing
To solve systems of equations by graphing, you plot each equation on the same coordinate plane and identify the point(s) where the lines intersect. The intersection point(s) represent the solution(s) to the system, indicating the values of the variables that satisfy both equations. If the lines intersect at one point, there is a unique solution; if they are parallel, there is no solution; and if they coincide, there are infinitely many solutions.
Check your text book for how to solve it.
Awnser = Start paying attention in class.
To solve a system of equations using substitution, first solve one equation for one variable, then substitute that expression into the other equation. For graphing, rearrange each equation into slope-intercept form (y = mx + b) to find the y-intercept and slope, then plot the lines on the same graph. The point where the lines intersect represents the solution to the system. Both methods will yield the same result, confirming the solution is correct.
(0,7)
3x + 2y = 62x + 3y = -1You can use substition, elimation, or graphing to solve this system, but I prefer to use matrices. They are difficult to type out, but the answer is x = 4 and y = -3.
Where the lines intersect that gives the values for x and y in the two equations. The lines should intersect at (1, -3) because x = 1 and y = -3
2x + 2y = 44x + y = 1There are many methods you can use to solve this system of equations (graphing, elimination, substitution, matrices)...but no matter what method you use, you should get x = -1/3 and y = 7/3.
you cant