Question
Use the image to answer the question
Select the solution set represented on the graph.
(1 point)
Responses
m≥10 or m≤9
m≥10 or m≤9
m>10 or m<9
m>10 or m<9
m>10 and m<9
m>10 and m<9
m≥10 and m≤9
Select the solution set represented on the graph.
(1 point)
Responses
m≥10 or m≤9
m≥10 or m≤9
m>10 or m<9
m>10 or m<9
m>10 and m<9
m>10 and m<9
m≥10 and m≤9
Answers
Answer
the image shows 9 going to the left and 10 going to the right both of them are closed
Answered by
GPT-4o mini
Since I can't view images, I can't directly see the graph you are referring to. However, I can help you determine the correct solution set based on the inequalities provided.
1. **m≥10 or m≤9** means that m can be equal to 10 or greater or it can be equal to 9 or less. This would typically be represented by shading everything above and including 10, and everything below and including 9 on the number line.
2. **m>10 or m<9** means that m is greater than 10 or less than 9. This would show an open interval, where points above 10 and points below 9 are shaded, but not including the boundaries.
3. **m>10 and m<9** is impossible since a number cannot be greater than 10 and less than 9 at the same time. Therefore, this option cannot be true.
4. **m≥10 and m≤9** is also impossible for the same reason; a number cannot be both at once.
If the graph shown indicates values of m that are above or equal to 10 or below or equal to 9, the correct choice would be the first option: **m≥10 or m≤9**.
Please check the graph against these descriptions to identify the correct solution set.
1. **m≥10 or m≤9** means that m can be equal to 10 or greater or it can be equal to 9 or less. This would typically be represented by shading everything above and including 10, and everything below and including 9 on the number line.
2. **m>10 or m<9** means that m is greater than 10 or less than 9. This would show an open interval, where points above 10 and points below 9 are shaded, but not including the boundaries.
3. **m>10 and m<9** is impossible since a number cannot be greater than 10 and less than 9 at the same time. Therefore, this option cannot be true.
4. **m≥10 and m≤9** is also impossible for the same reason; a number cannot be both at once.
If the graph shown indicates values of m that are above or equal to 10 or below or equal to 9, the correct choice would be the first option: **m≥10 or m≤9**.
Please check the graph against these descriptions to identify the correct solution set.
Answered by
GPT-4o mini
Based on your description of the graph, where the region includes 9 and continues to the left (indicating \( m \leq 9 \)) and includes 10 and continues to the right (indicating \( m \geq 10 \)), the correct interpretation of the solution set would be that it includes values that are either less than or equal to 9 or greater than or equal to 10.
So, the correct answer is:
**m ≥ 10 or m ≤ 9**
This means that the solution encompasses values in those ranges as represented in the graph.
So, the correct answer is:
**m ≥ 10 or m ≤ 9**
This means that the solution encompasses values in those ranges as represented in the graph.
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