schelemon 12. Higher Order Thinking Relations mapping htes domain values to range values can be describedwyP as one-to-one or not one-to-one. a. If one x-value maps to many y-values (one- to-many), does the relation represent a function? If the x- and y-values are reversed, does the relation represent a function? Explain. b. If the relation is not one-to-one, does the relation represent a function? If the x- and y-values are reversed, does the relation represent a function? Explain. c. If the relation is one-to-one, does the relation represent a function? If the x- and y-values are reversed, does the relation represent a function? Explain.

schelemon 12. Higher Order Thinking Relations mapping htes domain values to range values can be describedwyP as one-to-one or not one-to-one. a. If one x-value maps to many y-values (one- to-many), does the relation represent a function? If the x- and y-values are reversed, does the relation represent a function? Explain. b. If the relation is not one-to-one, does the relation represent a function? If the x- and y-values are reversed, does the relation represent a function? Explain. c. If the relation is one-to-one, does the relation represent a function? If the x- and y-values are reversed, does the relation represent a function? Explain.

Name: Number 12 11. Communicate Precisely Describe two differentrepresentati
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Description: Number 12 11. Communicate Precisely Describe two differentrepresentations that show a relation that is alsoa function. Explain. ho eneme2 indenchelemon12. Higher Order Thinking Relations mapping hjetisdomain values to range values can be describedwyP

Glencoe Algebra 1, Student Edition, 9780079039897, 0079039898, 2018

18th Edition

ISBN:9780079039897

Author:Carter

Publisher:Carter

Chapter1: Expressions And Functions

Section1.7: Functions

Problem 60PFA

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Similar questions

Why does the vertical line test tell as whether the graph of a relation represents a function?
Suppose you have a job that pays $8.50 per hour and you work anywhere from 10 to 40 hours per week. a. Write an equation, with a restriction on the variable x, that gives the amount of money, y, you will earn for working x hours in one week. b. Use the function rule you have written in part (a) to complete Table 4. c. Construct a line graph from the information in Table 4. d. State the domain and range of this function.
In your own words, explain the difference betweena relation and a function.
Is every relation a function? Is every function a relation?
How can you determine if a relation is a one-to-one function?