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Left-Handed Locomotive
Unit 4 - Functions
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Question # 1 What defines a relation as a function?
The terms stay the same. Each input has only one output. The difference between consecutive terms is constant.
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Question #2 What is the definition of a relation?
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Question #3 (-2,2), (-1,2),(0,2), (1,2), (2,2)
A line has the following ordered pairs: (-2,2), (-1,2),(0,2), (1,2), (2,2) Which statement BEST describes the line? It is a function but not a relation. It is both a relation and a function. It is a relation but not a function.
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What is the name of the test that determines if a graph is a function?
Question #4 What is the name of the test that determines if a graph is a function?
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Question #5 Which of the following does NOT represent a relation? A. B. C.
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Question #6 Find a possible value of x so that the table of ordered pairs represents a function. x y 4 1 7 8 5 11
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Name the domain of the function. {(2,4), (1,-3), (5,6), (-7,2)}
Question #7 Name the domain of the function. {(2,4), (1,-3), (5,6), (-7,2)}
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Question #8 The following set of points defines a function: {(3, 6), (-4, 1), (5, -5), (9, -6),}. If the answer to a question is 3, -4, 5, 9, what is the question? A)What is the domain of the function? B) What is the range of the function? C) What is the constant difference in the function?
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Which is a graph of a linear relation?
Question #9 Which is a graph of a linear relation? A B. C D.
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Question #10 Which of the following graphs is a function? A. B. C. D. none of these
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Question #11 A function is linear if…
A) It makes a curved upward graph B) It has a common difference C) There are only positive numbers D) It never is linear
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Question #12 The relation is A function Not a function Linear
Not able to be interpreted
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Question #13 Determine which of the following is a function.
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Question #14 Does this graph pass the vertical line test? Explain.
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Question #15 Complete the function table.
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