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[https://kiwi.ecn.purdue.edu/rhea/images/1/11/Assignment6_revised.pdf Assignment 6]
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Important Note: The following hypothesis should be added to Problem #9: <math>f \in </math> AC<math>(I)</math> for every bounded interval <math>I</math>.
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=Lecture 8, MA598R, Weigel, Summer 2009=
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[[Media:Assignment6_revised.pdf| Assignment 6 (in pdf format)]]
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Important Note: The following hypothesis should be added to Problem #9:  
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<math>f \in AC (I) \text{  for every bounded interval }I.</math>
  
 
* [[6.5 MA598R]] - Excellent work, Nick. -pw
 
* [[6.5 MA598R]] - Excellent work, Nick. -pw
 
* [[6.9 MA598R]] - in progress
 
* [[6.9 MA598R]] - in progress
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[[MA598R_%28WeigelSummer2009%29|Back to MA598R Summer 2009]]

Revision as of 05:14, 11 June 2013


Lecture 8, MA598R, Weigel, Summer 2009

Assignment 6 (in pdf format)

Important Note: The following hypothesis should be added to Problem #9:

$ f \in AC (I) \text{ for every bounded interval }I. $


Back to MA598R Summer 2009

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Basic linear algebra uncovers and clarifies very important geometry and algebra.

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