Analyze the product:
x2-2ax + (a + b)(a – b)
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Step-by-step explanation:
We have
x 2−2ax+a2−b2=0
Here factors of constant term (a2−b2) are (a−b) and (a+b)
Also, Coefficient of the middle term=−2a=−[(a−b)+(a+b)]
∴x2 −2ax+a2−b2=0
⇒x2 −[(a−b)+(a+b)]x+(a−b)(a+b)=0⇒x2−(a−b)x−(a+b)x+ (a−b)(a+b)=0
⇒{x 2−(a−b)x}−{(a+b)x−(a−b)(a+b)}=0⇒
x{x−(a−b)}(a+b){x−(a−b)}=0
⇒x−(a−b)=0 or x−(a+b)=0⇒x=a−borx=a+b
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