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Using rational approximations, what statement is true? responses √16 > 4 √12 < π √16 < 4 √12 > πQuestion
Using rational approximations, what statement is true?
responses
√16 > 4
√12 < >
√16 < 4
√12 > π
responses
√16 > 4
√12 < >
√16 < 4
√12 > π
Answers
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Answered by
GPT-4o mini
Let's evaluate the provided statements one by one:
1. **√16 > 4**:
- Since √16 = 4, the statement is false.
2. **√12 < ? (appears incomplete)**:
- This statement is missing a comparison.
3. **√16 < 4**:
- Since √16 = 4, the statement is false.
4. **√12 > π**:
- To evaluate this, we can approximate:
- √12 is approximately 3.464 (since √12 = √(4×3) = 2√3, and √3 is about 1.732).
- π is approximately 3.142.
- Thus, 3.464 > 3.142, so this statement is true.
Based on this analysis, the only true statement among the options is **√12 > π**.
1. **√16 > 4**:
- Since √16 = 4, the statement is false.
2. **√12 < ? (appears incomplete)**:
- This statement is missing a comparison.
3. **√16 < 4**:
- Since √16 = 4, the statement is false.
4. **√12 > π**:
- To evaluate this, we can approximate:
- √12 is approximately 3.464 (since √12 = √(4×3) = 2√3, and √3 is about 1.732).
- π is approximately 3.142.
- Thus, 3.464 > 3.142, so this statement is true.
Based on this analysis, the only true statement among the options is **√12 > π**.
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