Ex 12.1, 2 (v) - Factorise  20 l^2 m + 30 a l m - Chapter 14 Class 8 - Ex 12.1

part 2 - Ex 12.1, 2 (v) - Ex 12.1 - Serial order wise - Chapter 12 Class 8 Factorisation
part 3 - Ex 12.1, 2 (v) - 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. (v) 20 š‘™^2 m + 30 a l m20 š‘™^2 m + 30 a l m = (10 Ɨ 2) š‘™^2 m + (10 Ɨ 3) alm Taking 10 common, = 10 Ɨ (2š‘™^2m + 3 alm) = 10 Ɨ ((2l Ɨ lm) + (3a Ɨ lm)) Taking lm common, = 10 Ɨ lm (2l + 3a) = 10lm (2l + 3a) Ex 12.1, 2 (Method 2) Factorise the following expressions. (v) 20 š‘™^2 m + 30 a l m20 š’^šŸ m = 20 Ɨ š‘™^2 Ɨ m = 2 Ɨ 2 Ɨ 5 Ɨ š‘™^2 Ɨ m = 2 Ɨ 2 Ɨ 5 Ɨ l Ɨ l Ɨ m 30 alm = 30 Ɨ a Ɨ l Ɨ m = 2 Ɨ 3 Ɨ 5 Ɨ a Ɨ l Ɨ m So, 20 š‘™^2m = 2 Ɨ 2 Ɨ 5 Ɨ l Ɨ l Ɨ m 30 alm = 2 Ɨ 3 Ɨ 5 Ɨ a Ɨ l Ɨ m So, 2, 5, l and m are the common factors. Now, 20 š‘™^2m + 30 alm = (2 Ɨ 2 Ɨ 5 Ɨ l Ɨ l Ɨ m) + (2 Ɨ 3 Ɨ 5 Ɨ a Ɨ l Ɨ m) Taking 2 Ɨ 5 Ɨ l Ɨ m common = 2 Ɨ 5 Ɨ l Ɨ m (2 Ɨ l + 3 Ɨ a) = 10lm(2l + 3a)

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