Question

Using complete sentences, explain the two ways to simplify
320−−−√
and provide the simplified form.

Answer 1

Write it in the form of factors

\[\sqrt{320} = \sqrt{2*2*2*2*2*2*5} = \sqrt{(2*2)*(2*2)*(2*2)*5} = 8*\sqrt{5}\]

That should be your answer! :)

To solve sums like these do it in the above method! :)

Answer 2

Or you can write

\[\sqrt{320} = \sqrt{64*5} = 8*\sqrt{5}\]
[Because 64 square root is 8 so it goes out side the root sign]

Understood? :)

Answer 3

i have to explain in complete sentences

Answer 4

Then try writing it in words!! B)

Answer 5

yes! :)

What is the exact value of the expression \[11\sqrt{8}+6\sqrt{12}-5\sqrt{2}\]Show your work.

Answer 6

@AkashdeepDeb

Answer 7

Okay Now I am going to ask you to do this for me now okay?
Try breaking down
√8 and √12 in the form of [something*√2]
^_^ TRY IT!! :D

Answer 8

\[\sqrt{8}= like 3 \sqrt{12}=3.5\]

Answer 9

Not quite like I did before group everything in two's
Like √8 = √2*2*2 = √4*2 [Now how much is square root of 4? 2!! :D]
So
√8 = 2√2

Now write √12 in this kind of form! :)

Answer 10

confused.

Answer 11

Do you know what cube-roots and square-roots are?

Answer 12

sqrt yes

Answer 13

What is the square root of 64?

Answer 14

8

Answer 15

And how did you get that?

Answer 16

8x8

Answer 17

Wow you are a model? : O

Answer 18

yes haha

Answer 19

Nice Okay
Yes you are right about 8x8 but look carefully at this..