(Problem sets)
 
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*[[Media:504_midterm_2_practice_problems0001.pdf _MA504Fall2008danielli| '''Midterm 2 practice problem solutions''']]
 
*[[Media:504_midterm_2_practice_problems0001.pdf _MA504Fall2008danielli| '''Midterm 2 practice problem solutions''']]
  
[['''Link title'''Note: there is a mistake! _MA504Fall2008danielli#4c is not <math>\sum(x^n)^n</math> but is <math>\sumx^{(n^n)}</math>.  To find the radius of convergence  of the second case, use comparison to x^n and get R=1.  ]]
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[['''Link title'''Note: there is a mistake! _MA504Fall2008danielli#4c is not <math>\sum(x^n)^n</math> but is <math>\sum x^{(n^n)}</math>.  To find the radius of convergence  of the second case, use comparison to x^n and get R=1.  ]]
 
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*[[Media:504_practice_exam_2.pdf‎ _MA504Fall2008danielli| '''Practice exam 2''']]
 
*[[Media:504_practice_exam_2.pdf‎ _MA504Fall2008danielli| '''Practice exam 2''']]
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[[Media:Pblm_set_9.pdf _MA504Fall2008danielli| '''Problem set 9''']]
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[[Media:Pblm_set_10.pdf _MA504Fall2008danielli| '''Problem set 10, Nov 19''']] NOTE:I forgot to include one hypothesis: you must assume that f is bounded for f to be integrable!
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[[Media:Pblm_set_11.pdf _MA504Fall2008danielli| '''Problem set 11, Dec 4''']]
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[[Media:MA504Recitation.pdf _MA504Fall2008danielli| '''Sln.''']]
  
 
==Assigned Homework==
 
==Assigned Homework==

Latest revision as of 16:19, 4 December 2008

Rhea Section for MA 504 Fall 2008

TA Information

Bobby Bridges - email: rabridge@math.purdue.edu

Office - Math 739

Office hourse- 3-4 pm Tuesdays and by appointment

Problem sets

I will generally post extra problems for the recitation here so you can print them before coming to class







Solutions to Danielli's practice problems for midterm 1







[[Link titleNote: there is a mistake! _MA504Fall2008danielli#4c is not $ \sum(x^n)^n $ but is $ \sum x^{(n^n)} $. To find the radius of convergence of the second case, use comparison to x^n and get R=1. ]]




Problem set 9



Problem set 10, Nov 19 NOTE:I forgot to include one hypothesis: you must assume that f is bounded for f to be integrable!


Problem set 11, Dec 4 Sln.

Assigned Homework

Post notes, or questions with notes here

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Alumni Liaison

Ph.D. on Applied Mathematics in Aug 2007. Involved on applications of image super-resolution to electron microscopy

Francisco Blanco-Silva