What is the square root of 16x^36

Question

asked Jul 21, 2017 162k views

2 Answers

Gisheri · Answer 1 · 2017-07-27T20:33:40+0000

Answer:

$\sqrt{16x^(36) }$ = ± 4 *
$\{x^(18)}$ .

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 :

√(a*b) = √(a) *√(b) .

So, we can write

$\sqrt{16x^(36) }$ =
$√(16) *\sqrt{x^(36)}$ .

We know that
√(16) = 4

$\sqrt{x^(36)}$ =
$\{x^(36/2)}$ .

Then
$\sqrt{16x^(36) }$ = ± 4 *
$\{x^(18)$ .

Therefore,
$\sqrt{16x^(36) }$ = ± 4 *
$\{x^(18)$ .