Please provide the proposed distances for the new state highway between Camden and U.S. Highway 99, and I'll be happy to help you order them from least to greatest!
Listed below are five proposed distances for a new state highway between Camden and U.S. Highway 99.
*Order these distances from least to greatest.
3 answers
10 (square root of 17)
586/13 (fraction)
675/16 (fraction)
40
(square root of 2,111)
586/13 (fraction)
675/16 (fraction)
40
(square root of 2,111)
To order the given distances from least to greatest, we'll first need to evaluate the numerical values of each distance:
-
10 (√17): \[ \sqrt{17} \approx 4.123 \quad \Rightarrow \quad 10 \times 4.123 \approx 41.23 \]
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586/13: \[ 586 \div 13 \approx 45.08 \]
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675/16: \[ 675 \div 16 \approx 42.1875 \]
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40: This is just 40.
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√2111: \[ \sqrt{2111} \approx 45.96 \]
Now we can summarize the approximate values:
- \(10(\sqrt{17}) \approx 41.23\)
- \(586/13 \approx 45.08\)
- \(675/16 \approx 42.1875\)
- \(40 = 40\)
- \(\sqrt{2111} \approx 45.96\)
Now, let's order them from least to greatest:
- 40
- \(10(\sqrt{17}) \approx 41.23\)
- \(675/16 \approx 42.1875\)
- \(586/13 \approx 45.08\)
- \(\sqrt{2111} \approx 45.96\)
Thus, the distances ordered from least to greatest are:
- 40
- 10 (√17)
- 675/16
- 586/13
- √2111