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Algebra 2 2-1 Guided Practice: Relations and Functions

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Last updated over 3 years ago
31 questions
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Question 1
1.

Video Check: Select all that apply with regards to the video embedded directly above this item.

5
Question 2
2.

Solve It! The last digit in a 13-digit bar code is a check digit. Steps 1-3 show how the check digit checks the first 12 digits. Is it possible for 12 digits to generate two different check digits?

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Question 4
4.

Video Check: Select all that apply with regards to the video embedded directly above this item.

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Question 5
5.

Take Note: Define relation as it pertains to this lesson.

Question 6
6.

Take Note: Categorize each representation of a relation on the left based on its type.

  • \{(3,-9),(11,21),(121,34),(34,1)\}
  • Ordered Pairs
  • Mapping Diagram
  • Table of Values
  • Graph
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Question 7
7.

Problem 1 Got It? Represent the relation in four different ways on the canvas provided.

Question 8
8.

Video Check: Select all that apply with regards to the video embedded directly above this item.

Question 9
9.

Take Note: Classify each item on the left based on whether it describes the domain or range of a relation.

  • The y-values of a relation (usually)
  • The x-values of a relation (usually)
  • Represented on the vertical axis of a coordinate plane
  • The input values of a relation
  • Represented on the horizontal axis of a coordinate plane
  • The output values of a relation
  • Domain
  • Range
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Question 10
10.

Problem 2 Got It?

Question 11
11.

Video Check: Select all that apply with regards to the video embedded directly above this item.

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Question 12
12.

Take Note: Define function as it pertains to this lesson in the response field.

Part 2: On the canvas, provide an example of a relation that is a function on the left and one that is not a function on the right.

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Question 13
13.

Problem 3 Got It? Is the relation a function?

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Question 16
16.

Video Check: Select all that apply with regards to the video embedded directly above this item.

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Question 17
17.

Take Note: Describe the vertical line test in the response field.
◆ How does it work?
◆ What is its purpose?

Part 2: Provide an example of how to apply the vertical line test to the graph on the canvas. Be sure to respond to the question at the bottom of the canvas.

Question 18
18.

Problem 4 Got It? Use the vertical-line test. Which graph(s) represent functions? Select all that apply.

Question 19
19.

Video Check: Select all that apply with regards to the video embedded directly above this item.

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Question 20
20.

Take Note: Define function rule.

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Question 21
21.

Take Note: Describe function notation.

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Question 25
25.

Take Note: Classify each item on the left based on whether it describes the domain or range of a function.

  • The y-values of a function (usually)
  • The input values of a function
  • The dependent variable of a function
  • The x-values of a function (usually)
  • The output values of a function
  • The independent variable of a function
  • Represented on the horizontal axis of a coordinate plane
  • Represented on the vertical axis of a coordinate plane
  • Domain
  • Range
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Question 26
26.

Problem 5 Got It?

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Question 27
27.

Problem 5 Got It?

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Question 28
28.

Problem 5 Got It?

Question 29
29.

Video Check: Select all that apply with regards to the video embedded directly above this item.

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Question 30
30.

Problem 6 Got It?

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Question 31
31.

🧠 Retrieval Practice:
Summarize the mathematical content of this lesson. What topics, ideas, and vocabulary were introduced?

Question 3
3.

Solve It! Can two different sets of 12 digits have the same check digit?

Question 14
14.

Problem 3 Got It? Is the relation a function?

Question 15
15.

Problem 3 Got It? Reasoning: How does a mapping diagram of a relation that is not a function differ from a mapping diagram of a function? You may use the canvas to help illustrate your response.

Question 22
22.

Take Note: Provide an example of a function rule that is written in function notation. Include the input variable x.

Question 23
23.

Take Note: Define independent variable of a function.

Question 24
24.

Take Note: Define dependent variable of a function.

◆How can the word "depend" help you identify the dependent variable of a function?