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Solve the system by using either the substitution method or the elimination-by-addition method, whichever seems more appropriate. (If the system has no solution, enter NONE for each answer. If the system is dependent, enter INFINITELY MANY for each answer.){(*x*, *y*)} = {(  ,  )}

The solution to the system of equations is \( x = -3 \) and \( y = 1 \).

Would you like further details on how this was solved or have any additional questions?

Here are some related questions:
1. How do you solve systems of equations using the substitution method?
2. What is the elimination-by-addition method?
3. Can this system be solved graphically, and if so, how?
4. What happens if a system of equations has no solution or infinitely many solutions?
5. How can you check if your solution to a system of equations is correct?

**Tip:** Always substitute your solution back into the original equations to verify its correctness!

Solve the system by using either the substitution method or the elimination-by-addition method, whichever seems more appropriate. {(*x*, *y*)} = {(  ,  )}

Learn how to solve the system of linear equations 6x - y = -19 and 7x + 4y = -17 using either the substitution method or the elimination method. The problem involves fundamental algebra concepts and is suitable for students in Grades 8-10.

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