California State University Dominguez Hills - Department of Computer Science

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  CSC 501- 01                   Design and Analysis of Algorithms                       Fall 2018

 

 

THE URL OF THIS PAGE IS http://csc.csudh.edu/suchenek/CSC501/tests.htm/

Last revised December 15, 2018

The contents of this website, the links contained therein directly and indirectly, and the contents of the said links, are copyrighted. They are provided exclusively for non-profit educational use by the students currently enrolled in this course and for the duration of this semester. No other use or any use by others is allowed without authorization of the professor in this course and copyright holder or holders.

Best Student Awards for past semesters

Tests

Extra credit test (click here) due September 17, 2018, in class.

Practice exam: http://csc.csudh.edu/suchenek/CSC401/Practice_exam.pdf

Answers: http://csc.csudh.edu/suchenek/CSC401/Practice_exam_answers.pdf


For your convenience, here is a link to CSUDH Final Examination Schedule: http://www4.csudh.edu/class-schedule/sp16/final-exams/index

The Tests page may be subject to change (which is possible but not very likely) as I will cover the course material. You are welcome to study for your tests and final in advance, but by doing so you accept a (small) risk that some of the study you have done might not be relevant to the tests and/or final.

Some test and final questions may be similar to some homework problems, so although homework yields no credit (unless noted otherwise), doing all homework is likely to help you get a better grade in this course.

For all tests, use scantron form 882-E.




All tests are closed-textbook, no-notes tests.

However, you will be allowed to use Mathematica on all tests.


Test 1 will be given November 5 19.

The test will cover all sections listed in the Course Outline up to but not including Section 4.5 4.8, as well as all the material posted in the Lecture Notes, Programs  and Homework in CSC 401 and CSC 501 pages.

Specifically, the following sections of the textbook will be covered:
1.3.1, 1.3.2, 1.4.2, 1.4.3, 1.4.6, 1.4.7, 1.5, 1.6, 3.4, 3.6, 3.7, 4.1 through 4.4 4.7.

A link to a more detailed list of topics covered by Test 1 is here.

Mathematical aspects will be somewhat emphasized on Test 1. You will be expected, among other things, to actually prove something (e.g., a theorem proved in class) or to derive a formula. In addition to proofs and derivations, there will be some multiple-choice questions on the Test 1, too.

Test 2 will be given December 3.

The second test will cover all relevant sections listed in the Course Outline.
The material  is cumulative so virtually all factst covered from the beginning of the semester may be needed to answer questions on the test. However, the direct coverage begins with Section 4.5. 4.8 4.7 and goes up to and including Section 5.3 7.4.6as well as all the material posted in the Lecture Notes (from here up to, but not including, there), Programs (between here and here) and Homework in CSC 401 (from here up to, but not including, there) pages and Homework in CSC 501 pages.

A link to a more detailed list of topics that were in the scope of Test 1 is here. These topics will or may be covered by Test 2 and Final Exam, particularly those that were not covered by Test 1.


The final will be given December 17, 7:45 p.m.


The final examination is a comprehensive closed-textbook multiple-choice exam There will be 30 or more different multiple-choice questions. For multiple-choice questions, use scantron form 882-E. The time allowed for completion of the final is 2 hours, but you may be allowed to work on it for an additional half hour.

The final will coverer all the material covered by Tests 1 an 2, as well as all the material covered in class after Test 2 and assigned as readings, including Chapter 9 Sections 9.1 through 9.5,  and Chapter  14, Sections 14.1 through 14.5, and only that material. Please, consult the Course Outline as well as all the material posted in the Lecture Notes, Programs  and Homework in CSC 401 and CSC 501 pages. Material after Test 2, particularly Chapter 13, NP-complete problems, may be covered somewhat more exhaustively than the rest of the course material.



The Fall 2018 recipients of a signed copy of my paper on Analysis of Heapsort were:


In Graduate Students category
  • Mr. Harmanjeet Singh Brar
for the highest overall score and for the highest score on the final exam in my CSC 501 class.


In Undergraduate Students category
  • Ms. Janeth Delgado
for the highest overall score and for the highest score on the final exam in my CSC 401 class.


The Spring 2016 recipients of a signed copy of my paper on Analysis of Heapsort
were:


In Graduate Students category
  • Ms. Janani Janardhanan
for the highest overall score and for the highest score on the final exam in my CSC 501 class.


In Undergraduate Students category
  • Mr. Alexander Ing
for the highest overall score

and

  • Mr. Guillermo Roberto Lara Jr
for the highest score on the final exam in my CSC 401 class.


The Fall 2015 recipients of a signed copy of my paper on Analysis of Heapsort were:


In Graduate Students category
  • Mr. Andre Tay Chen
for the highest overall score and for the highest score on the final exam in my CSC 501 class.


In Undergraduate Students category
  • Mr. Austin Hyojin Song
for the highest overall score

and

  • Mr. Theodor Alexandru Soneriu
for the highest score on the final exam in my CSC 401 class.


The Spring 2015 recipients of a signed copy of my paper on Analysis of Heapsort were:


In Graduate Students category
  • Mr. Basil Ahmed I Alhakami,
for the highest overall score

and (ex equo)
  • Josue N Claros
and
  • Aruna Sri Mavileti
for the highest score on the final exam in my CSC 501 class.


In Undergraduate Students category
  • Mr. Matthew Lok Tow Yu,
for the highest overall score

and

  • Mr. Eric Kenji Hepperle,
for the highest score on the final exam in my CSC 401 class.

Congratulations!

They can, at their discretion, either pick up their copies personally, in which case I will also offer them a friendly handshake, or provide me a postal address at which they wish their copy to be mailed.



The Spring 2014 recipients of a signed copy of my paper on Analysis of Heapsort were:


In Graduate Students category
  • Ms. Shadi Shiri,
for the highest score on the final exam and for the highest overall score in my CSC 501 class.


In Undergraduate Students category
  • Mr. Hector Aguilo Jr.,
for the highest overall score

and

  • Mr. Onyekazi Aso,
for the highest score on the final exam in my CSC 401 class.


The Spring 2013 recipients of a signed copy of my paper on Analysis of Heapsort
were:


In Graduate Students category
  • Ms. Yan Ma,
for the highest score on the final exam and for the highest overall score in my CSC 501 class.


In Undergraduate Students category
  • Mr. Jeremiah Noble Hankins IV,
for the highest score on the final exam and for the highest overall score in my CSC 401 class.



 

 

 

 

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