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Question

Factorise: 343y3−125

A
(7y+5)(49y2+35y+25)
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B
(7y5)(49y235y+25)
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C
(7y5)(49y235y25)
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D
(7y5)(49y2+35y+25)
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Solution

The correct option is D (7y5)(49y2+35y+25)
343y3125=(7y)353
We know that the difference of two cubes, x3y3=(xy)(x2+xy+y2)
So, (7y)353=(7y5)((7y)2+35y+52)
(7y)353=(7y5)(49y2+35y+25)

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