Factorize:
a(a+b)3-3a²b(a+b)
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Given : a(a + b)³ - 3a²b(a + b)
Here a(a + b) is a common factor :
= a(a + b) {(a + b)² – 3ab}
By Using Identity : (a + b)² = a² + b² + 2ab :
= a(a + b) {a² + b² + 2ab – 3ab}
= a(a + b) (a² + b² – ab)
a(a + b)³ - 3a²b(a + b)= a(a + b) (a² + b² – ab)
Hence, the factorisation of a(a + b)³ - 3a²b(a + b) is a(a + b) (a² + b² – ab).
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