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Using square root table, find the square roots of the following:
21.97
Given:
Given number is 21.97.
To do:
We have to find the square root of the given number using square root table.
Solution:
From the square root table, we find that,
$\sqrt{21.97}$ lies between $\sqrt{21}$ and $\sqrt{22}$ i.e., 4.583 and 4.690
Difference between $\sqrt{21}$ and $\sqrt{22}=4.690-4.583$
$=0.107$
Difference between 21 and 22 $=1$
For the difference of 1, the difference in the values of the square roots is $0.107$.
This implies,
For the difference of 0.97, the difference in the values of the square roots $=0.107\times0.97$
$=0.1038$
Therefore,
$\sqrt{21.97}=4.583+0.104$
$=4.687$
Therefore, the square root of $21.97$ is 4.687.
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