The answer to the question is available in the PDF file https://www.assignmentexpert.com/https://www.assignmentexpert.com/homework-answers/mathematics-answer-50127.pdf
Dear Tota. Using provided reasonings in the solution, you can prove
your statement, because it holds for positive real numbers and for
absolute value of purely imagine numbers (Ai, where A is real), taking
into account that any complex number can be represented as the sum of
real and purely imagine number, square root of a sum is less than the
sum of absolute value of each term.
Assignment Expert
29.12.14, 18:43
Dear vallle. Thank you for adding information.
vallle
29.12.14, 17:27
you are right , i missed word { absolutely} convergent for the first
series Zn then Zn^2 is convergent . Sorry
Tota
29.12.14, 17:19
Sorry Sorry , I missed one word { Absolutely } before convergent of Zn
in the first Series should Absolutely convergent Really appreciate
your reply
Leave a comment
Thank you! Your comments have been successfully added. However, they need to be checked by the moderator before being published.
Comments
Dear Tota. Using provided reasonings in the solution, you can prove your statement, because it holds for positive real numbers and for absolute value of purely imagine numbers (Ai, where A is real), taking into account that any complex number can be represented as the sum of real and purely imagine number, square root of a sum is less than the sum of absolute value of each term.
Dear vallle. Thank you for adding information.
you are right , i missed word { absolutely} convergent for the first series Zn then Zn^2 is convergent . Sorry
Sorry Sorry , I missed one word { Absolutely } before convergent of Zn in the first Series should Absolutely convergent Really appreciate your reply
Leave a comment