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Method of completing squares in Complex Numbers The purpose of this slide is to show how do we complete squares in complex numbers. A very beautiful solution for finding square root of (a+ib) is also demonstrated. It is assumed that you know definition of iota and complex numbers Prepared By  Parag Arora copyrights © youmarks.com
Problem ,[object Object],[object Object],[object Object],[object Object],[object Object],[object Object],copyrights © youmarks.com
Finding  ,[object Object],[object Object],[object Object],[object Object],copyrights © youmarks.com
Finding  ,[object Object],[object Object],[object Object],[object Object],[object Object],[object Object],copyrights © youmarks.com
Finding  Also note that a =  copyrights © youmarks.com
Finding  So we see that complex number a + ib is nothing but copyrights © youmarks.com
Finding  So we see a + bi is  is denoted by |z| if z = a + ib  copyrights © youmarks.com
Finding  So we see that  is nothing but  Repeat the same problem when b < 0. copyrights © youmarks.com

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Method of completing Squares in Complex Numbers

  • 1. Method of completing squares in Complex Numbers The purpose of this slide is to show how do we complete squares in complex numbers. A very beautiful solution for finding square root of (a+ib) is also demonstrated. It is assumed that you know definition of iota and complex numbers Prepared By Parag Arora copyrights © youmarks.com
  • 2.
  • 3.
  • 4.
  • 5. Finding Also note that a = copyrights © youmarks.com
  • 6. Finding So we see that complex number a + ib is nothing but copyrights © youmarks.com
  • 7. Finding So we see a + bi is is denoted by |z| if z = a + ib copyrights © youmarks.com
  • 8. Finding So we see that is nothing but Repeat the same problem when b < 0. copyrights © youmarks.com