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Question
Find the square root the following correct to three places of decimal.
237.615
Solution
We can find the square root up to three decimal places by using long division until we get four decimal places and then rounding it to three decimal places.
Hence, the square root of 237.615 up to three decimal places is 15.415.
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Given that: \[\sqrt{2} = 1 . 414, \sqrt{3} = 1 . 732, \sqrt{5} = 2 . 236 \text { and }\sqrt{7} = 2 . 646,\] evaluate the following:
\[\sqrt{\frac{144}{7}}\]
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\[\sqrt{2} = 1 . 414, \sqrt{3} = 1 . 732, \sqrt{5} = 2 . 236 \text{ and } \sqrt{7} = 2 . 646,\]
\[\frac{256}{5}\]
Using square root table, find the square root
25725
