Answer:
\(\sqrt{16x^{36} }\) = ± 4 \(\{x^{18}}\).
Step-by-step explanation:
Given : \(16x^{36}\).
To find : What is the square root.
Solution : We have given that \(16x^{36}\).
Taking square root
\(\sqrt{16x^{36} }\).
BY the radical rule :
\(\sqrt{a*b} = \sqrt{a} *\sqrt{b}\).
So, we can write
\(\sqrt{16x^{36} }\) = \(\sqrt{16} *\sqrt{x^{36}}\).
We know that \(\sqrt{16}\)= 4
\(\sqrt{x^{36}}\) = \(\{x^{36/2}}\).
Then \(\sqrt{16x^{36} }\) = ± 4 \(\{x^{18}\).
Therefore, \(\sqrt{16x^{36} }\) = ± 4 * \(\{x^{18}\).
