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Question

The lowest form of thea2b2a3b3 is___


A

a+ba2ab+b2

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B

a+ba2+ab+b2

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C

aba2+ab+b2

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D

aba2ab+b2

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Solution

The correct option is B

a+ba2+ab+b2


Given fraction is a2b2a3b3.

(a2b2) can be written as (a+b)×(ab)

Similarly (a3b3) = (ab)×(a2+ab+b2)

a2b2a3b3 =(a+b)×(ab)(ab)×(a2+ab+b2)

= a+ba2+ab+b2


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