Respuesta :
For this case we have the following system of equations:
[tex]8x + 6y = 48 2x-3y = -6[/tex]
To solve the problem graphically, what we must do is to graph both linear functions.
The intersection of both functions is the solution to the system of equations.
For this case we have the solution is:
[tex]x = 3 y = 4[/tex]
Note: see attached image for the graphic solution.
Answer:
The y-coordinate of the solution is 4.
The x-coordinate of the solution is 3.
The ordered pair that is the solution to the system lies in Quadrant I
[tex]8x + 6y = 48 2x-3y = -6[/tex]
To solve the problem graphically, what we must do is to graph both linear functions.
The intersection of both functions is the solution to the system of equations.
For this case we have the solution is:
[tex]x = 3 y = 4[/tex]
Note: see attached image for the graphic solution.
Answer:
The y-coordinate of the solution is 4.
The x-coordinate of the solution is 3.
The ordered pair that is the solution to the system lies in Quadrant I
we are given
system of equations:
[tex] 8x+6y=48 [/tex]
[tex] 2x-3y=-6 [/tex]
Firstly , we will draw graph
We can see that
intersection point is in I quadrant
and intersection point is (3,4)
so, solution is
x=3 and y=4 and it is in quadrant-I........Answer