Professor Poirier | D366 | Spring 2024

Test #2 review part 1

Test #2 will be given in class Monday, March 25. The format will be similar to the format of Test #1.

Recall from Test #1 that Question #1 asked you a series of conceptual true/false questions where you had to justify your answer. Question #2 asked you for a series of examples of mathematical objects (mostly functions) satisfying certain conditions.

To prepare for Test #2, for this week’s OpenLab assignment, you will comment on this post with two questions that you come up with yourself, as well as their answers.

  1. Your first question should be conceptual and phrased as a statement which is either always true or always false. Your answer should indicate whether the statement is true or false together with a sentence explaining the answer.
  2. Your second question should be asking for an example of a mathematical object satisfying certain conditions. Your answer should provide this example together with together with a sentence explaining the example and why it satisfies the conditions.

You can use the Test #1 questions for inspiration (the different versions of the tests had similar questions, so check out your classmates’ solutions—when they appear—for the other versions).

Try to focus on the material covered in class since Test #1. You can see the list of topics on the schedule.

3 Comments

  1. Virendra Mohandeo

    1.In a rational function as x gets closer to 0 on the positive side, y becomes large positive.

    The answer is true because as x keeps going to the more positive side the y value will also with it as a positive

    2.When looking at a f(x) and asked about the domain are you using the denominator to solve for finding the domain.

    The answer is true because you are using the denominator to factor out and it brings you to your answer for the domain.

  2. Jahier

    1. True or false? To find the y intercepts of the graph of an equation x must be set to 0. True
    2. Give a line that with every point goes up 5 and right 7. 5/7x
  3. Sara Hypolite

    1. True or False? If f(x) is a degree n polynomial then f(x) has n roots?
    2. For f(x) =p(x) / q(x) how will a hole or asymptote in the graph be identified?

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