NAME DATE PERIOD Lesson 5 Skills Practice Compare Properties of Functions 1. Cassie is downloading music and games onto her phone. It costs 0. 99 to download a song to her phone. The costs of downloading games are shown in the graph. Compare the functions for each kind of download by comparing the costs. Number of Minutes Cost Gallons Cost of Downloading Games 2. The number of gallons y a pool drains in x minutes is represented by the function y 20x. The table shows the time it takes to fill up a pool* Compare the functions for each process by comparing the times. 2 3. 18 1 1. 59 Number of Games a* Compare the functions by comparing the rates of change. b. How much farther does a coyote run than a giraffe after 3 hours Land Speed of a Coyote Distance Ran mi Land Speed of a Giraffe mi Hours Number of Hours Course 3 Chapter 4 Functions Copyright The McGraw-Hill Companies Inc* Permission is granted to reproduce for classroom use. It costs 0. 99 to download a song to her phone. The costs o....
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This guide will help you successfully complete the Lesson 5 Skills Practice Compare Properties of Functions form. By following these steps, you will gain a better understanding of how to analyze and compare the properties of different functions.
Follow the steps to fill out the form accurately.
- Press the ‘Get Form’ button to access the form and open it for editing.
- Begin by entering your name, date, and period at the top of the document in the designated fields.
- Read through the first question, which involves comparing the costs of downloading songs versus games. Use the provided graph and information to make your comparisons.
- For question two, note that the function y = 20x represents the number of gallons drained over time. Compare this function with the table data to analyze the fill-up process.
- In the next section, focus on the comparison between the distance run by a coyote and a giraffe over three hours. Use the graph to determine their speeds and make notes on the differences.
- Complete the final question by analyzing the rates of change for each function. Write your comparisons clearly in the provided spaces.
- Once you have filled out all the questions, you can choose to save your changes, download a copy, print the form, or share it with others.
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How can you compare properties of two functions, each represented in a different way?
How to Compare Properties of Functions Represented Algebraically & Numerically in Tables Step 1: Write the function represented by the table algebraically. Step 2: Find the desired property of each function. Step 3: Compare the functions.
How to compare properties of functions?
How to Compare Properties of Functions Represented Algebraically & Numerically in Tables Step 1: Write the function represented by the table algebraically. Step 2: Find the desired property of each function. Step 3: Compare the functions.
How can you compare two functions?
We sometimes need to compare the behavior of two different functions, perhaps over a particular domain interval. We may do this by looking at the graphs of the functions, by comparing tables of values of the functions or by examining the algebraic representations of the functions.
Can you compare one function written numerically as a table to another function written as a graph?
To compare a function expressed numerically to a function expressed some other way, just convert them both to the same form; again, you can pick whichever you prefer. Use whatever methods feel most comfortable to you.
How do you compare linear functions in a chart, equation, and table?
Comparing Linear Functions: Equations vs Tables: Step 1: From the equation, identify the slope and \(y\)-intercept. In the equation \(y = mx + b\), '\(m\)' is the slope, and '\(b\)' is the \(y\)-intercept. Step 2: For the table, calculate the rate of change between each pair of points.
How do you recognize a function in a table or graph?
A function describes the relationship between an input variable (x) and an output variable (y). A table provides a list of x values and their y values. A table is a function if a given x value has only one y value. Multiple x values can have the same y value, but a given x value can only have one specific y value.
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