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Absolute Value and Step Functions (2.4.2)
October 20th, 2016
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The Absolute Value Function
*Has general form *Has a domain of all real numbers. *The absolute value itself makes all quantities positive. *Faces upward if the value of ‘a’ is positive, downward if ‘a’ is negative.
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Ex. 1: Graph each of the following functions by creating a table of values.
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The Greatest Integer Function (or the Floor Function)
*Is a type of step function, meaning the graph is a series of disconnected constant functions that make “steps”. *Has a domain of all real numbers. *The greatest integer operation, which looks like , rounds each quantity down to the greatest integer less than or equal to x.
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The Least Integer Function (or the Ceiling Function)
*Is a type of step function. *Has a domain of all real numbers. *The least integer operation, which looks like , rounds each quantity up to the smallest integer greater than or equal to x.
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Ex. 2: Graph by making a table of values.
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