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

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

Factorize the following expressions a(a+b)^3-3a^2b(a+b)

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

Verify that (a-b) (a -b) (a-b) = a ^(3) - 3a ^(2) b + 3a b ^(2) - b ^(3)

If a=7,darr backslash b=5, then the value of a^(3)-b^(3)+3a^(2)b is (a) 218 (b) 307(c)735 (d) 953

Verify the (a+b ) (a+b) (a +b) = a ^(3) + 3a ^(2) b + 3a^(2) b + 3a b ^(2) +b ^(3)

Formulae for the sum and differences of cubes (i)a^(3)+b^(3)=(a+b)(a^(2)-ab+b^(2))(ii)a^(3)-b^(3)=(a-b)(a^(2)+ab+b^(2))

If a^(3)-3a^(2)+5a-17=0 and b^(3)-3b^(2)+5b+11=0 are such that a+b is a real number, then the value of a+b is