" 2b) (2) "2a+6b-3(a+3b)^(2)

Factorize: (y-x)a+(x-y)b9(z-2b)^(2)+6(2b-a)(x-2y)^(2)-4x+8y2a+6b-3(a+3b)^(2)

Factorize: (a) (y-x)a+(x-y)b (b) 9(a-2b)^2+6(2b-a) (c) (x-2y)^2-4x+8y (d) 2a+6b-3(a+3b)^2

Fractorise: 2a + 6b - 3 (a + 3b)^(2)

a^2b^3\ X\ 2a b^2 is equal to: (a) 2a^3b^4 (b) 2a^3b^5 (c) 2a b (d) a^3b^5

(2a + 3b) (a – b) = 2a^2 – 3b^2

(2a ^ (2) + 3b ^ (2)) (5a ^ (2) -6b ^ (2))

The product of 4a^(2),-6b^(2) and 3a^(2)b^(2) is

If (a ^(2) + b ^(2)) ^(3) = (a ^(3) + b ^(3)) ^(2) and ab ne 0, then ((a)/(b) + (b)/(a)) ^(6) is equal to

Multiply -(2)/(3)a^(2)b by (6)/(5)a^(3)b^(2) and verify your result for a = 2 and b = 3