SOLUTION: I need help to solve please
The directions state to determine whether the system has one slutions, no solution or infinitely many solutions may you please help
y = -x + 2
Algebra ->
Coordinate Systems and Linear Equations
-> Lessons
-> SOLUTION: I need help to solve please
The directions state to determine whether the system has one slutions, no solution or infinitely many solutions may you please help
y = -x + 2
Log On
Question 59763This question is from textbook Alegbra concepts and applications
: I need help to solve please
The directions state to determine whether the system has one slutions, no solution or infinitely many solutions may you please help
y = -x + 2
3x + 3y = 6
This question is from textbook Alegbra concepts and applications
You can put this solution on YOUR website!
The directions state to determine whether the system has one slutions, no solution or infinitely many solutions may you please help
y = -x + 2
3x + 3y = 6
The easiest way to determine this is to put both equations into slope intercept form. , where m=slope, and b is the y-intercept. If their slope (m) is different(even after you reduce) then there is one solution. The their slope (m) is the same and their y-intercept (b) is different, the lines are parallel and will never intercect, so there is no solution. If their slopes (m) are the same and the y-intercept (b)is the same they are graphically lying right on top of each other, they share all points and they have infinitely many solutions.
y=-x+2 is already in slope intercept form, m=-1 and b=2
3x+3y=6
-3x+3x+3y=-3x+6
3y=-3x+6
3y/3=-3x/3+6/3
y=-x+2 -->m=-1 and b=2
There are infinitely many solutions.
Happy Calculating!!!