Category Archives: Quizzes

Quizzes 1-4

Posted on March 7, 2016 by Kate Poirier

There was a request from the audience to recap the quiz questions from the semester so far. If you were present for all 4 quizzes, your graded solutions are in your blue book and you can ignore the rest of … Continue reading →

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Quiz #4 Results

Posted on March 6, 2016 by Kate Poirier

Below you’ll see photos of your graded group quizzes from last week. It was a fun exercise, but perhaps not the most successful one in the whole world. Both groups lost out by not explaining their steps, though both groups … Continue reading →

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Homework due and quiz #4 – Wednesday, March 2

Posted on February 24, 2016 by Kate Poirier

Section 3.3: #1, 2, 3, 4, 5, 26, 30, 32…with the following modifications: Hand in solutions for questions 1-5 (including the odd ones). Those questions ask for big- estimates; instead give big- estimates for each. (This sounds like it’d be … Continue reading →

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Homework due and quiz #3 – Wednesday, February 24

Posted on February 17, 2016 by Kate Poirier

Section 3.2 #28, 30, 33, 34, 36, 37

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Quiz #1 – comments

Posted on February 16, 2016 by Kate Poirier

Here is one correct algorithm that locates the position of the largest even integer in a set of integers: procedure largest even location ( : integers) largest for to  if ( is even and largest) then      largest return {the … Continue reading →

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Homework due and quiz #2 – Wednesday, February 17

Posted on February 10, 2016 by Kate Poirier

Section 3.2 #2, 8, 10, 16, and the following: (1) Assume that whenever is a positive integer. Use this to show that is . (2) Show that is . (3) Determine whether is or is not . (4) One algorithm … Continue reading →

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Homework due and quiz #1 – Wednesday, February 10

Posted on February 3, 2016 by Kate Poirier

We’ve completed section 3.1, so you should be able to complete all the practice problem from 3.1 now (listed on the calendar). I highly recommend using these problems as practice before attempting the official homework problems listed below; solutions of … Continue reading →

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