Please, apply this example in mathematica program that shows the transformation in the function (to compare the image of the two functions, how it was and how it became), write the code in this program i have imaged, please put a clear image of the code. The objective of the question: Solving Mathematical Problems by Conformal Mapping using Mathematica Example show that the function 13 w= transform straight line Z X=a in the Z-plane into a circle in w- - plane. let w = 4 4 3 complex form Z = x + 2y W=u+iv x+iy= 4 U+IV = 4(u-iv) (u tiv)(u-iv) = 44 42+12 -4V " y = 42 +12 = 4(4-iv) 42 +12 Given: x = a -9=0 42 +12 4u -au-au 42+12 = O x-9=0 14=0 42 (u- 2) + u = ( 2 ) 2 - 44 +4 +4 = 1/1 92 4 92 au + av - 44 = 0 equation of Circle a (u-2) + (u-o) = (2) 2 -> Center (20) radius 2 in w-plane. 9 Wolfram Mathematica 11 Welcome to Wolfram Mathematica SIGN IN to access your Wolfram Cloud files... New Document Open... Open from Cloud... WOLFRAM MATHEMATICA 11 Version: 11.0.1.0 Documentation Wolfram Community Resources Show at startup ] Untitled-1-Wolfram Mathematica 11.0 File Edit Insert Format Cell Format Cell Graphics Evaluation Palettes Window Help 100%