Houghton Mifflin Harcourt Algebra 1, 2015
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Houghton Mifflin Harcourt Algebra 1, 2015 View details
2. Understanding Relations and Functions
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Exercise 14 Page 105

Remember that a function is a type of relation for which there is exactly one output for each input.

Mapping Diagram:

Relation: The relation does not represent a function.

Practice makes perfect
The relation we are given is a set of (x,y) ordered pairs.

{(1,2),(5,2),(5,4),(7,6),(11,6),(11,8) } To express the given relation in a mapping diagram, we will need a column of x-values to represent the domain and a column of y-values for the range. Then, we draw an arrow from each x value to its corresponding y-value. Mapping Diagram:

A function is a type of relation for which there is exactly one output for each input. Therefore, the relation is a not function.