Ex 12.1, 2 (iv) - Factorise - 16 z + 20 z^3  - Chapter 14 Class 8 - Ex 12.1

part 2 - Ex 12.1, 2 (iv) - Ex 12.1 - Serial order wise - Chapter 12 Class 8 Factorisation
part 3 - Ex 12.1, 2 (iv) - Ex 12.1 - Serial order wise - Chapter 12 Class 8 Factorisation

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Ex 12.1, 2 (Method 1) Factorise the following expressions. (iv) – 16z + 20 š‘§^3āˆ’ 16z + 20š‘§^3 = (4 Ɨ āˆ’4) z + (4 Ɨ 5)š‘§^3 Taking 4 common, = 4 (āˆ’4z + 5š‘§^3) = 4 (āˆ’4 Ɨ z + 5š‘§^2 Ɨ z) Taking z common, = 4 Ɨ z (āˆ’4 + 5š‘§^2) = 4z (āˆ’4 + 5š’›^šŸ) Ex 12.1, 2 (Method 2) Factorise the following expressions. (iv) – 16z + 20 š‘§^3āˆ’16z = āˆ’16 Ɨ z = āˆ’1 Ɨ 16 Ɨ z = āˆ’1 Ɨ 2 Ɨ 2 Ɨ 2 Ɨ 2 Ɨ z 20š’›^šŸ‘ = 20 Ɨ š‘§^3 = 2 Ɨ 2 Ɨ 5 Ɨ z Ɨ z Ɨ z So, 2, 2 and z are the common factors. Now āˆ’16z +20š‘§^3 = (āˆ’1 Ɨ 2 Ɨ 2 Ɨ 2 Ɨ z) + (2 Ɨ 2 Ɨ 5 Ɨ z Ɨ z Ɨ z) Talking 2 Ɨ 2 Ɨ z common, = 2 Ɨ 2 Ɨ z ((āˆ’1 Ɨ 2 Ɨ 2) + (5 Ɨ z Ɨ z)) = 4z (āˆ’4 + 5š’›^šŸ)

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