%0 Journal Article
%T Complex Number Theory without Imaginary Number (<i>i</i>)
%A Deepak Bhalchandra Gode
%J Open Access Library Journal
%V 1
%N 7
%P 1-13
%@ 2333-9721
%D 2014
%I Open Access Library
%R 10.4236/oalib.1100856
%X <p style="text-align:justify;">
	In this paper new
method is introduced for complex numbers; this method does not include imaginary
number ‘°<i>i</i>‘± but produces the same
results that occur in Addition, Subtraction, Multiplication &amp; Division of
complex numbers, also proof of Eluer Formula <i>e<sup>i¦Θ</sup> </i>and De Moivre theorem without using imaginary number
‘°<i>i</i>‘±. Furthermore placing the light on
the square root of a negative number, the square root of a negative number is
equal to the square root of the same positive real number but with an angle of 90
degree to real line. The intention is that there‘―s nothing mystical about
imaginary number ‘°<i>i</i>‘±. The square root
of minus one is just as real as any other number. Complex numbers exists
without imaginary number ‘°<i>i</i>‘±. This
paper is limited to the results which are already established.
</p>
%K Addition
%K Subtraction
%K Multiplication
%K Division
%K Eluer Formula
%K De Moivre Theorem
%K Square Root of Negative Number
%U http://www.oalib.com/paper/3102508