Suggested: (x+iy)^1/3=a+ib - if x+iy=1/1+cosx+sinx - if (x-iy)1/3=a-ib - if x+iy=a+ib/a-ib prove that x^2+y^2=1 - separate into real and imaginary parts of tan-1(x+iy) - 12th maths z=x+iy - if (1+i/1-i)^3-(1-i/1+i)^3=x+iy find x and y - (1+i)(x+iy)=2-5i - (3-2i)(x+iy)=2(x-2yi)+2 i-1 - tan^-1(x+iy) - separate into real and imaginary parts of sin-1(x+iy) - x+iy=1 Browse related:
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