Question

Help on dividing radicals

Answer 1

\[\frac{ 4 }{ 5\sqrt{2} }\]

Answer 2

yes

Answer 3

@23coffmank thats my question

Answer 4

@hartnn
@ParthKohli

Answer 5

have you tried rationalizing the denominator?

by multiplying numerator and denominator by \(\sqrt 2\)

Answer 6

i get 20+4sqrt2/22 for some reason

Answer 7

:O

\(\Large \dfrac{4 \times \sqrt 2}{5 \sqrt 2 \times \sqrt 2} \)

whats \(\sqrt 2 \times \sqrt 2 = ... ?\)

Answer 8

and the denominator for my possible answers are 23 and 27

Answer 9

the numerator is a negative in the possible answers.

Answer 10

thats 2 right

Answer 11

yes.
and your "possible answers" are weird.

Can you post the screenshot of the question along with options/possible answers?

Answer 12

\(\Large \dfrac{4 \times \sqrt 2}{5 \sqrt 2 \times \sqrt 2} = \Large \dfrac{4 \times \sqrt 2}{5
\times 2} = \dfrac{2\sqrt 2}{5}\)
thats it!

Answer 13

no...not only options,
question alongwith options...

Answer 14

ahh ... i think your denominator is
\(5 - \sqrt 2\)

Answer 15

the question says- Rationalize the denominator of (insert the equation first posted)

Answer 16

or more possibly
\(5+\sqrt 2\)

Answer 17

it says +

Answer 18

hmm...you should've posted your question accurately.

anyways, rationalize the denominator by multiplying numerator and denominator by
\(5-\sqrt 2\)

Answer 19

how you got 22?
\(5^2 -(\sqrt 2)^2 = 25-2 = 23\)
in the denominator

Answer 20

and since the numerator is \(4\times(5-\sqrt 2)\)

it'll be \(20 - 4\sqrt 2\)

Answer 21

ask if any doubts :)

Answer 22

Thank you!!

Answer 23

welcome ^_^