QUESTION IMAGE
Question
estimate solutions to systems of equations graphically
determine the number of solutions the system has and explain how you know.
1.
how many solutions?
□ none □ many □ one at ( , )
how do you know?
2.
how many solutions?
□ none □ many □ one at ( , )
how do you know?
3.
how many solutions?
□ none □ many □ one at ( , )
how do you know?
4.
how many solutions?
□ none □ many □ one at ( , )
how do you know?
5.
how many solutions?
□ none □ many □ one at ( , )
how do you know?
6.
how many solutions?
□ none □ many □ one at ( , )
how do you know?
7.
how many solutions?
□ none □ many □ one at ( , )
how do you know?
8.
how many solutions?
□ none □ many □ one at ( , )
how do you know?
9.
how many solutions?
□ none □ many □ one at ( , )
how do you know?
Step1: Analyze Graph 1
The two lines intersect at one point.
Step2: Analyze Graph 2
The two lines are parallel (no intersection).
Step3: Analyze Graph 3
The two lines intersect at one point.
Step4: Analyze Graph 4
The two lines intersect at one point.
Step5: Analyze Graph 5
The two lines intersect at one point.
Step6: Analyze Graph 6
The two lines intersect at one point.
Step7: Analyze Graph 7
The two lines are parallel (no intersection).
Step8: Analyze Graph 8
The two lines are the same (coinciding).
Step9: Analyze Graph 9
The two lines intersect at one point.
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- How many solutions? one at $(-2, 2)$
How do you know? Lines intersect once.
- How many solutions? none
How do you know? Lines are parallel, no overlap.
- How many solutions? one at $(1, 2)$
How do you know? Lines intersect once.
- How many solutions? one at $(-2, -1)$
How do you know? Lines intersect once.
- How many solutions? one at $(0, -3)$
How do you know? Lines intersect once.
- How many solutions? one at $(2, -1)$
How do you know? Lines intersect once.
- How many solutions? none
How do you know? Lines are parallel, no overlap.
- How many solutions? many
How do you know? Lines are identical, infinite overlap.
- How many solutions? one at $(3, 0)$
How do you know? Lines intersect once.