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Greatest Integer Function Worksheet with Answers. Explain the shift in each graph and how they differ. Explain the dilation in each graph and how they differ. Explain the reflection in these graphs and how they differ. follows: $2.00 up to and including ½ mile, $0.70 for each additional ½ mile increment.
Use the greatest integer function to create a model for the cost C of overnight delivery of a package weighing x pounds. Sketch the graph for packages up to 7 pounds. Make a table of values and sketch the graph of the resulting function.
How to evaluate and graph the greatest integer function, step function or floor function, explains the properties and characteristics of the Greatest Integer Function, its equation, and its graph, examples and step by step solutions, PreCalculus.
Greatest integer function is a function that gives the greatest integer less than or equal to a given number. The greatest integer less than or equal to a number x is represented as ⌊x⌋. We will round off the given number to the nearest integer that is less than or equal to the number itself.
Use the greatest integer function to create a model for the cost C of overnight delivery of a package weighing x pounds. Sketch the graph for packages up to 7 pounds. Make a table of values and sketch the graph of the resulting function. Function: Find the cost of sending a 15 pound 9 ounce package.
Greatest Integer Function: The function that assigns to each real number the greatest integer less than or equal to the number. Example: US postage is sold by weight, a stamp costs a specific price for up through a specific
Answer : To have value of [-2.3], we have to mark -2.3 on the number line as show below below. Pick the nearest integer on the left side of -2.3. That is -3. [-2.3] = -3.
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