If `(3/2+(isqrt(3))/2)^(50)=3^(25)(x+iy)`, where x and y are reals, then the ordered pair (x,y) is given by

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

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+isqrt3/2)^50=3^25(x+iy) where x and y are real then the order Pair (x,y) is

If [frac{3}{2}+i frac{sqrt3}{2}]^50 = 3^25(x-iy) ,where x,y are real and i=sqrt(-1) , then the order pair (x,y) is given by

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

Express {(x,y):x^(2)+y^(2)=25 , where x,y inW} as a set of ordered pairs.

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