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Leokris [45]
3 years ago
5

Is √10 repeating, greater than, less then, or equal to five? Because 10 lies between two consecutive perfect squares (in increas

ing order) ______ and ______, √10 repeating is located between the square roots of these two numbers. This means √10 repeating is located between ______ and ______, so √10 repeating is less than 5.
Mathematics
1 answer:
Vlad1618 [11]3 years ago
6 0

Given:

The number is \sqrt{10}.

To find:

The correct values for each blank.

Solution:

The given number is \sqrt{10}.

We know that, 10 lies between two consecutive perfect squares 9 and 16, \sqrt{10}. repeating is located between the square roots of these two numbers.

\sqrt{9}=3\text{ and }\sqrt{16}=4

This means \sqrt{10} repeating is located between 3 and 4.

So, \sqrt{10} repeating is less than 5.

Therefore, Blank-1=9, Blank-2=16, Blank-3=3 and Blank-4=4.

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