Question

find the square root of 7 upto 3 decimal places

Answer 1

The square root of 7 upto 3 decimals is :

$\sqrt{7} = 2.645$

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Answer 2

2.645 would be the square root of 7 up to 3 decimals.

Step-by-step explanation:

Given that,

The Square root of 7 i.e. $\sqrt{7}$

On solving this square root by factoring method, the number would be

$\sqrt{7}$= 2.645

To verify,

2.645^2 = $\sqrt{7}$

2.645 * 2.645 = 6.999(approx. $\sqrt{7}$)

Hence, proved.

Learn more: square root

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