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Question

On factorising 2549x2, we get


A

(5x+7)(5x+2)

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B

(7x+5)(5x+3)

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C

(7x+5)2

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D

(3x+7)2

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Solution

The correct option is C

(7x+5)2


The expression 2549x2 can be written as

52(7x)2.....(i)

Comparing (i) with the identity (a)2(b)2=(a+b)(ab), we get

a2=52a=5

b2=(7x)2b=7x

52(7x)2=(5+7x)(57x)

Therefore, the factors of 2549x2 are (5+7x) and (57x).

i.e., 2549x2=52(7x)2=(5+7x)(57x)


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