Changes

*BinomialSeries is also called  Maclaurin series for the function  f given by <math> f(x)=(1+x)^{\alpha}</math> and <math>\alpha</math> is belongs to any Complex number.  

*BinomialSeries is also called  Maclaurin series for the function  f given by <math> f(x)=(1+x)^{\alpha}</math> and <math>\alpha</math> is belongs to any Complex number.  

*In <math>BINOMIALSERIES(N,X,Y)</math>,<math>N</math> is any positive integer and x and y are any real numbers.  

*In <math>BINOMIALSERIES(N,X,Y)</math>,<math>N</math> is any positive integer and x and y are any real numbers.  

*If k is any number and |x|<1 then,<math>(1+x)^k= \sum_{n=0}^\infty \binom{k}{n} x^n</math>  where<math> \binom{k}{n} = \frac{k(k-1)(k-2)...(k-n+1)}{n!} </math>,n=1,2,3...http://tutorial.math.lamar.edu/Classes/CalcII/BinomialSeries.aspx.

*If k is any number and |x|<1 then,<math>(1+x)^k= \sum_{n=0}^\infty \binom{k}{n} x^n</math>   

  where<math> \binom{k}{n} = \frac{k(k-1)(k-2)...(k-n+1)}{n!} </math>,n=1,2,3...

*So  similar to the binomial theorem except that it’s an infinite series and we must have  in order to get convergence.

*So  similar to the binomial theorem except that it’s an infinite series and we must have  in order to get convergence.

*This function will give the result as error when  

*This function will give the result as error when  

#1. N is not positive number.  

#1. N is not positive number.  

#2. N,X and Y is a Non-numeric.

#2. N,X and Y is a Non-numeric.