(3)=(9+b)^(4)+(a-b)y=29b*(a+b)*x-(a-b)

Factorize each of the following algebraic expressions: x^(3)(a-2b)+x^(2)(a-2b)2x-3y)(a+b)+(3x-2y)(a+b)4(x+y)(3a-b)+6(x+y)(2b-3a)

Factorise the using the identity a ^(2) -b ^(2) = (a +b) (a-b). ( 4x ^(2))/(9) - ( 9y ^(2))/( 16)

Factorise the using the identity a ^(2) -b ^(2) = (a +b) (a-b). (x ^(3) y)/( 9) - ( xy ^(3))/(16)

Factorize each of the following algebraic expressions: (i) x^3(a-2b)+x^2(a-2b) (ii)2x-3y)(a+b)+(3x-2y)(a+b) (iii)4\ (x+y)(3a-b)+6(x+y)(2b-3a)

Factorise the using the identity a ^(2) -b ^(2) = (a +b) (a-b). 9x ^(2) - ( 3y + z) ^(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

Divide: x^(4a)+x^(2a)y^(2b)+y^(4b)byx^(2a)+x^(a)y^(b)+y^(2b)

If the system of linear equations x+ay+z=3 and x+2y+2z=6 and x+5y+3z=b has no solution,then (a) a=-1,b=9(2)a=-1,b!=9 (3) a!=-1,b=9(4)a=1,b!=9

If ((a^(-1)b^(2))/(a^(2)b^(-4)))div((a^(3)b^(-5))/(a^(-2)b^(3)))=a^(x).b^(y), find x + y.

If a^3-b^3=899 and a-b=29, then (a-b)^2 +3ab is equal to: यदि a^3-b^3=899 तथा a-b= 29, तो (a-b)^2 +3ab का मान ज्ञात करें |