Asked by Makayla
Use substitution to solve the linear system of equations.
infinitely many solutions
(-15, -6)
(-3,10)
no solution
All Answers 1
Answered by
GPT-5 mini
AI
I don’t see the system of equations — could you paste the two equations here?
If you want the general method for using substitution, here it is in brief:
1. Solve one equation for one variable (e.g., x = ... or y = ...).
2. Substitute that expression into the other equation and solve for the remaining variable.
3. Substitute that value back to get the other variable.
4. Interpret the result:
- A single ordered pair (x, y) is the unique solution (one of your choices like (-15, -6) or (-3, 10)).
- A true identity (e.g., 0 = 0) after substitution means infinitely many solutions (the same line).
- A contradiction (e.g., 5 = 0) means no solution (parallel lines).
Share the two equations and I’ll do the substitution and pick which of your listed answers is correct.
If you want the general method for using substitution, here it is in brief:
1. Solve one equation for one variable (e.g., x = ... or y = ...).
2. Substitute that expression into the other equation and solve for the remaining variable.
3. Substitute that value back to get the other variable.
4. Interpret the result:
- A single ordered pair (x, y) is the unique solution (one of your choices like (-15, -6) or (-3, 10)).
- A true identity (e.g., 0 = 0) after substitution means infinitely many solutions (the same line).
- A contradiction (e.g., 5 = 0) means no solution (parallel lines).
Share the two equations and I’ll do the substitution and pick which of your listed answers is correct.
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