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Order the real numbers from greatest (top) to least (bottom)

Order the real numbers from greatest (top) to least (bottom)-example-1
User Hendry Ten
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2 Answers

20 votes
20 votes

Answer:


√(102) > 6(1)/(2) > \sqrt[(1)/(3)]{102} > (69)/(25)

Explanation:


4 < \sqrt[3]{102} < 5
\left\{√(64)=4,\sqrt[7]{125}=5\right\}


6(1)/(2)=6.5


(69)/(25)=2.76


10 < √(102) < 11
\left\{√(100)=10√(121)=11\right\}

So from greater to least:


√(102) > 6(1)/(2) > \sqrt[(1)/(3)]{102} > (69)/(25)

I hope this helps you

:)

User Paha
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3.2k points
10 votes
10 votes


\sqrt[3]{102} = 4.672\\6.5\\(69)/(25) =2.76\\√(102) = 10.0995

Thus the numbers from greatest to least is


√(102), 6(1)/(2) ,\sqrt[3]{102} , (69)/(25)

Hope that helps!

User Mark Allison
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3.1k points