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solve the following by factorization...
(a+b)² x² - 4abx - (a-b)² = 0
sol... x = 1 , x = -(a-b)/(a+b)...
acc. to RD Sharma (2013)
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⚘ (a + b)²x² - 4abx - (a - b)² = 0
⇒ x² - 4abx/(a + b)² - (a - b)²/(a + b)² = 0
⇒ x² - 4ab/(a + b)²x - [(a - b)/(a + b)]² = 0
⇒ x² - 4ab/(a + b)²x + 4a²b²/(a + b)⁴ = [(a - b)/(a + b)]² + 4a²b²/(a + b)⁴
⇒ [x - 2ab/(a + b)²]² = {(a - b)²(a + b)² + 4a²b²}/(a + b)⁴
⇒ [x - 2ab/(a + b)²]² = {(a² + b²)/(a + b)²]²
۶ Taking square root both sides
⇒[x - 2ab/(a + b)² ] = ± (a² + b²)/(a + b)²
⇒x = {2ab ± (a² + b²)}/(a + b)²
⇒x = (a + b)²/(a + b)² , -[(a -b)/(a + b)]²
⇒x = 1 or, -(a - b)²/(a + b)²
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