https://file.aiquickdraw.com/mathbot/file/17279879372152f233srg.jpg

answer ones highlighted in red no explanation (solution meaning point of intersection)

The solutions highlighted in red are:

1. Problem 4: Solution is \((-4, -2)\)
2. Problem 5: Solution is \((1.5, -3)\)
3. Problem 8: Solution is \((1, -1)\)
4. Problem 15: Solution is \((-1, 1)\)
5. Problem 18: Solution is \((4, 7)\)

Would you like any further details or explanations on these solutions?

Here are 5 follow-up questions for expanding your understanding:

1. How can you determine if a system of equations has no solution?
2. What does it mean when two lines have infinitely many solutions?
3. How do you convert a system of equations to matrix form?
4. What are the methods for solving a system of linear equations (e.g., substitution, elimination)?
5. How do you find the solution graphically?

**Tip:** Always verify if two lines are parallel before concluding there is no solution. Parallel lines do not intersect, hence no solution.

What are the solutions to the highlighted systems of equations?

Find solutions to systems of linear equations that are highlighted in red. Learn step-by-step methods, including substitution and elimination, for problems like (-4, -2), (1.5, -3), and others. Ideal for students in Grades 9-12 working on algebra and geometry concepts.

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