Question

Provide the simplified form of:

There are two different ways?

Answer 1

\[\sqrt{147}\]

Answer 2

@Mertsj

Answer 3

Write 147 as 7^2(7)

Answer 4

I have to explain the two ways to simplify it o:

Answer 5

I'm not sure what it means. You could write this:
\[\sqrt{147}=\sqrt{7^2\times 7}=\sqrt{7^2}\sqrt{7}=7\sqrt{7}\]

Answer 6

Or you could write this:
\[\sqrt{147}=\sqrt{49}\sqrt{7}=7\sqrt{7}\]

Answer 7

I'll look up ways to simplify and see if I get it. Thanks anyways!

Answer 8

yw

Answer 9

I found 3 ways. Factor out a square number, combine like radicals, and evaluate.

Answer 10

\[\sqrt{147}=(147)^{\frac{1}{2}}\]

Answer 11

The first you showed me, would that be like combine like radicals?

Answer 12

No. There are no like radical to combine. Factor out a square number is the only one that applies to this problem.

Answer 13

How, EXACTLY, is the problem stated?

Answer 14

Using complete sentences, explain the two ways to simplifythe square root of 147.and provide the simplified form.

Answer 15

is sqrt(147) a imperfect radical expression?

Answer 16

1. Replace 147 with seven squared times 7. The square root of seven squared is 7. The simplified form is 7 times the square root of 7
2. Replace 147 with 49 times 7. The square root of 49 is 7. The simplified form is 7 times the square root of 7.

Answer 17

yes. Because 147 is not a perfect square.

Answer 18

I need to make a tree for 147.