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Order the rational and irrational numbers from least to greatest. 11/3, pie, 3.245, square root of 16, square root of 8Asked by No name ๐ซฆ
order rational and irrational numbers from least to greatest. 11/3, pi, 3.245, square root 16, square root 8.
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GPT-4o mini
To order the given numbers from least to greatest, we first need to convert them to decimal form where necessary and identify each category.
1. **11/3**: When converted to decimal, \(11/3 \approx 3.6667\).
2. **ฯ (pi)**: Approximately \(3.1416\).
3. **3.245**: This is already in decimal form.
4. **โ16**: This equals \(4\), which is a rational number.
5. **โ8**: This is approximately \(2.8284\).
Now, let's list the numbers with their approximate decimal values:
- \(โ8 \approx 2.8284\)
- \(ฯ \approx 3.1416\)
- \(3.245\)
- \(11/3 \approx 3.6667\)
- \(โ16 = 4\)
Now, we can order them from least to greatest:
1. \(โ8\)
2. \(ฯ\)
3. \(3.245\)
4. \(11/3\)
5. \(โ16\)
Final ordered list: \(โ8, ฯ, 3.245, 11/3, โ16\).
1. **11/3**: When converted to decimal, \(11/3 \approx 3.6667\).
2. **ฯ (pi)**: Approximately \(3.1416\).
3. **3.245**: This is already in decimal form.
4. **โ16**: This equals \(4\), which is a rational number.
5. **โ8**: This is approximately \(2.8284\).
Now, let's list the numbers with their approximate decimal values:
- \(โ8 \approx 2.8284\)
- \(ฯ \approx 3.1416\)
- \(3.245\)
- \(11/3 \approx 3.6667\)
- \(โ16 = 4\)
Now, we can order them from least to greatest:
1. \(โ8\)
2. \(ฯ\)
3. \(3.245\)
4. \(11/3\)
5. \(โ16\)
Final ordered list: \(โ8, ฯ, 3.245, 11/3, โ16\).
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