[" Let "(-2-(1)/(3)i)^(3)=(x+iy)/(27)(i=sqrt(-1))," where "],[x" and "y" are real numbers,then "y-x" equals: "]

If (-2-(1)/(3)i)^(3)= (x+iy)/(27),xy, in R then y-x equals

If ((3)/(2)+(i sqrt(3))/(2))^(28)=3^(14)(x+i y) then (x, y)= (where x and y are reals)

If ((3)/(2)+i(sqrt(3))/(2))^(50)=3^(25)(x+iy) ,where x and y are real , then the ordered pair (x,y) is -

If ((3)/(2)+ (sqrt(3))/(2))^(50)=3^(25)(x+iy) where x and y are real, then the ordered pair (x,y) is

The number of solutions of the equation (x^(4)+2x i)-(3x^(2)+iy)=(1+2yi)+(3-5i), where x and y are positive real is

x+iy=(1-i sqrt(3))^(100), then (x,y)=

If ((1-i)/(1-i))^(3)-((1-i)/(1+i^(3)))=x+iy , then (x,y).

If x , y are real and x+iy=-i(-2+3i) , then (x , y) is -

Find the real numbers x,y such that ( iy+ x)(3+2i) = 1+ i