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Name: ___ # ___ Honors Coordinate Algebra: Period ___ Ms. Pierre Date: ___ NAME:6/*5tLINEAR AND EXPONENTIAL FUNCTIONS 3.7.2TransformationsofLinearandExponentialFunctions Lesson 7: Operating on Functions
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01
Identify the slope (m) and y-intercept (b) from the linear function equation in the form y = mx + b.
02
Plot the y-intercept on the y-axis.
03
Use the slope to find a second point on the graph by moving up (if the slope is positive) or down (if the slope is negative) and then over (to the right if positive, to the left if negative) from the y-intercept point.
04
Draw a straight line through the two points to complete the graph of the linear function.

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Students studying mathematics or algebra
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Engineers designing systems with linear relationships
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Graphs of linear functions provide a visual representation of linear equations, showing the relationship between two variables and displaying how one variable changes in response to the other.
Individuals and organizations that utilize linear functions in their data analysis or reporting may be required to file graphs of linear functions depending on the specific guidelines of their field or regulatory requirement.
To fill out graphs of linear functions, you need to plot the dependent and independent variables on the axes, determine the slope and intercept from the linear equation, and draw the line that best fits the data points.
The purpose of graphs of linear functions is to illustrate the relationship between variables clearly, enabling easier interpretation, analysis, and comparison of data trends.
The information that must be reported includes the equation of the line, labels for the axes, a title for the graph, and data points if applicable.
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