SOLUTION: For the systems of linear equations in questions 3 - Determine how many solutions exist - Use either elimination or substitution to find the solutions (if any) - Graph the two l

Algebra.Com
Question 327031: For the systems of linear equations in questions 3
- Determine how many solutions exist
- Use either elimination or substitution to find the solutions (if any)
- Graph the two lines, labeling the x-intercepts, y-intercepts, and points of intersection
x + y = 3 and y = x + 3

Found 2 solutions by vleith, macky34:
Answer by vleith(2983)   (Show Source): You can put this solution on YOUR website!

=
You have two lines. Not the same and not parallel. So one solution exsits.
Using elminatiion

add the two
------------------


If x - 0, then use that to find y


y = 3
Plot and verify graphically that the point of intersection is (0,3)


Answer by macky34(1)   (Show Source): You can put this solution on YOUR website!
Solved by pluggable solver: Linear System solver (using determinant)
Solve:


Any system of equations:


has solution

or



(x=1, y=1}

RELATED QUESTIONS

2. For the systems of linear equations in questions 1-3 - Determine how many solutions... (answered by josmiceli)
For the systems of linear equations in questions 1-3 - Determine how many solutions... (answered by nyc_function,Alan3354)
I am not sure how to work these three problems : For the systems of linear equations... (answered by nabla)
For the systems of linear equations in this question - Determine how many solutions... (answered by venugopalramana)
For the systems of linear equations in question 1 - Determine how many solutions... (answered by venugopalramana)
For the systems of linear equations in this question - Determine how many solutions... (answered by venugopalramana)
For the system of linear equations in questions 1 - Determine how many solutions exist... (answered by stanbon)
For the system of linear equations in questions 1 - Determine how many solutions exist... (answered by checkley71)
For the following systems of linear equations: a) Determine how many solutions exist... (answered by checkley71)