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Factorisation using common factors
Ex 12.1, 1 (i)
Ex 12.1, 1 (ii)
Ex 12.1, 1 (iii) Important
Ex 12.1, 1 (iv) Important
Ex 12.1, 1 (v)
Ex 12.1, 1 (vi) Important
Ex 12.1, 1 (vii)
Ex 12.1, 1 (viii) Important You are here
Example 2 Important
Example 1
Ex 12.1, 2 (i)
Ex 12.1, 2 (ii) Important
Ex 12.1, 2 (iii)
Ex 12.1, 2 (iv) Important
Ex 12.1, 2 (v)
Ex 12.1, 2 (vi)
Ex 12.1, 2 (vii)
Ex 12.1, 2 (viii) Important
Ex 12.1, 2 (ix)
Ex 12.1, 2 (x) Important
Last updated at May 29, 2023 by Teachoo
Ex 12.1, 1 Find the common factors of the given terms. (viii) γ3π₯γ^2 π¦^3,γ10π₯γ^3 π¦^2, 6π₯^2 π¦^2 π§ γ3π₯γ^2 π¦^3 = 3 Γ π₯^2 Γ π¦^2 = 2 Γ π₯ Γ π₯ Γ π¦ Γ π¦ Γ π¦ γ10π₯γ^3 π¦^2 = 10 Γ π₯^3 Γ π¦^2 = 2 Γ 5 Γ π₯^3 Γ π¦^2 = 2 Γ 5 Γ π₯ Γ π₯ Γ π₯ Γ π¦ Γ π¦ 6π₯^2 π¦^2 π§ = 6 Γ π₯^2 Γ π¦^2 Γ π§ = 2 Γ 3 Γ π₯^2 Γ π¦^2 Γ π§ = 2 Γ 3 Γ π₯ Γ π₯ Γ π¦ Γ π¦ Γ π§ So, γ3π₯γ^2 π¦^3 = 2 Γ π₯ Γ π₯ Γ π¦ Γ π¦ Γ π¦ γ10π₯γ^3 π¦^2 = 2 Γ 5 Γ π₯ Γ π₯ Γ π₯ Γ π¦ Γ π¦ 6π₯^2 π¦^2 π§ = 2 Γ 3 Γ π₯ Γ π₯ Γ π¦ Γ π¦ Γ π§ So, Common factor = π₯ Γ π₯ Γ π¦ Γ π¦ = (π₯ Γ π₯) Γ (π¦ Γ π¦) = π₯^2 Γ π¦^2 = π^π π^π