Question

What is the square root of 72n^3 in simplest radical form?

Answer 1

Hey there,

Ok 72^3

First, find out what numbers can multiply to equal 72 

√72 = √9*8 

Then find other numbers which can be squarerooted and will get you a whole number 
= √9*4*2 

= √9 * √4 * √2 

= 3* 2 * √2 

=6n√2

Sorry almost forgot about the N hope this help mark brainlyist if can l8tr!!!

Answer 2

The square root of 72n^3 is 6√2 n^3/2 in simple radical form.

What is radical form?

A radical form of a number is when the number is written as a power and not as a root.

How to find the square root of the given number?

It is given that we have to find the square root of 72n^3.

Let y = 72n^3.

Now, we can square root both sides:

We get √y = √(72n^3)

= √(36*2n^3)

= 6n√(2n)

= 6√2 n^3/2

This is the radical form of the square root of the given number.

The square root in the radical form of the given number = 6√2 n^3/2.

Therefore, we have found that the square root of 72n^3 is 6√2 n^3/2 in simple radical form.

Learn more about radical forms here: https://brainly.com/question/24253164

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