[" 39.One of the factor of "],[qquad [(a...

[" 39.One of the factor of "],[qquad [(a+2b)^(3)+(2a-c)^(3)-t(a-2c)^(3)+3(a+2b)(2a-c)(a+2c)],[" a) "2a+2b-3c," b) "2a-2b+3c],[" c) "2a+2b+3c," d) "-2a-2b-3c]]

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One of the factor of (a+2b)^(3)+(2a-c)^(3)-(a+2c)^(3)+3(a+2b)(2a-c)(a+2c) is

One of the factor of (a-2b)^(3)+(2a-c)^(3)-(a+2c)^(3)-3(a+2b)(2a-c)(a+2c)

(a-2b)^(3)+(c-a)^(3)+(2b-c)^(3)

Prove that (a-2b)^3+(2b-c)^3+(c-a)^3 =3(a-2b)(2b-c)(c-a)

What will be factors of (a^(2)-b^(2))^(3) + (b^(2) -c^(2))^(3) + (c^(2) - a^(2))^(3)

Resolve into factors : (a-2b)^3+(2b-c)^3+(c-a)^3

Resolve into factors : (b+c-2a)^3+(c+a-2b)^3+(a+b-2c)^3

Simplify : (a - 2b + c)^3 - (a - 2b)^3 - 3c ( a - 2b +c)(a - 2b)

Prove that a^3-(2a-b-c)^3+(b-2c)^3-(2b-c-a)^3=3(b+c-a)(a+b-2c)(2a-2b-c)

Factorize : (a^(2)-b^(2))^(3)+(b^(2)-c^(2))^(3)+(c^(2)-a^(2))^(3)