Question

how to rationaize the denomenator 3/3-√3​

Answer 1

Answer:

Centrifugation is the separation process that relies on the action of centrifugal force to separate particles in a solid–liquid mixture into two distinct phases consisting of the sediment and centrifugate (also called supernatant liquid).

Answer 2

ANSWER :-

TO RATIONALIZE THE DENOMINATOR WE DO THIS

WE TAKE THE CONJUGATE OF DENOMINATOR

FOR E.G:- IF IN DENOMINATOR IT IS GIVEN (X-2) THEN THE CONJUGATE WILL BE (X+2) WE CHANGE THE SIGN IF IT IS ' + ' WE CHANGE TO ' – ' .

I HOPE YOU UNDERSTAND THE CONJUGATE PART

NOW RATIONALIZE PART

$\frac{3}{3 \: - \: \sqrt{3} } \: \times \frac{3 \: + \: \sqrt{3} }{3 \: + \: \sqrt{3} } \\ \:$

If we see the denominator it is in the form of :-

$(a \: + \: b) \: (a - b) = {(a)}^{2} \: - \: {(b)}^{2}$

$\frac{3 \: \times(3 + \sqrt{3} )}{ {(3)}^{2} \: - { \sqrt{(3)} }^{2} }$

NOW WE MULTIPLY THE NUMERATOR AND DO SQUARE OF THE NUMBER

9 + 3√3 / 9 – 3

9 + 3√3 / 6

If u are confuse in (√3)² that when we do square of root number then the root get removed and only 3

will be our answer

I hope you have understood

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