To find the square root of 836, we begin by identifying that we want to determine the value of [tex]\(\sqrt{836}\)[/tex].
1. The symbol [tex]\(\sqrt{}\)[/tex] represents the square root, which is a value that, when multiplied by itself, gives the original number.
2. Here, we are looking for the number [tex]\(x\)[/tex] such that [tex]\(x^2 = 836\)[/tex].
The value of the square root of 836 can be approximated to:
[tex]\[
\sqrt{836} \approx 28.91366458960192
\][/tex]
This number, 28.91366458960192, is the approximate value of [tex]\(\sqrt{836}\)[/tex] with high precision.
Therefore, [tex]\(\sqrt{836} \approx 28.91366458960192\)[/tex].
