Changes

*DeMoivre's Theorem is a generalized formula to compute powers of a complex number in it's polar form.

*DeMoivre's Theorem is a generalized formula to compute powers of a complex number in it's polar form.

*i'is the imaginary unit, <math>i=sqrt(-1</math>.

*i'is the imaginary unit, <math>i=sqrt(-1</math>.

*Then the power of a complex number is defined by <math>(z)^n=(x+iy)^n=r^n*e^inθ=r^n(cosnθ+isinnθ)</math> where <math>r=sqrt(x^2+y^2)</math> and  <math>θ=tan^-1(y/x)</math>, θ∈(is belongs to) (-Pi(),Pi()].  

*Then the power of a complex number is defined by <math>(z)^n=(x+iy)^n=r^n*e^{inθ}=r^n(cosnθ+isinnθ)</math> where <math>r=sqrt(x^2+y^2)</math> and  <math>θ=tan^-1(y/x)</math>, θ∈(is belongs to) (-Pi(),Pi()].  

*This formula is called DeMoivre's theorem of complex numbers.  

*This formula is called DeMoivre's theorem of complex numbers.  

*We can use COMPLEX function to convert  real and imaginary number in to a complex number.  

*We can use COMPLEX function to convert  real and imaginary number in to a complex number.