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Name Date Period MAKING CONNECTIONS: LINEAR FUNCTIONS Equation: x + 3y 12 Table Write the equation in slope intercept form. Graph the line Verbal On the graph of the function, when the value of x
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How to fill out making connections linear functions:

01
Start by identifying the given linear function equation. This could be in the form of y = mx + b, where m represents the slope and b represents the y-intercept.
02
Determine the slope of the linear function by analyzing the coefficient of x in the equation. If no coefficient is given, assume it to be equal to 1. The slope indicates the rate of change of the function.
03
Find the y-intercept of the linear function by identifying the constant term (b) in the equation. The y-intercept represents the value of y when x is equal to 0.
04
Plot the y-intercept on the graph by placing a point on the y-axis corresponding to its value.
05
Use the slope to find the second point on the graph. If the slope is positive, move up or down from the y-intercept by the value of the slope and move right or left by 1 unit. If the slope is negative, move in the opposite direction.
06
Connect the two plotted points with a straight line. This line represents the linear function.

Who needs making connections linear functions?

01
Students studying algebra: Making connections with linear functions is essential for understanding the foundation of algebra. These concepts often serve as building blocks for higher-level math courses.
02
Individuals in finance and economics: Linear functions are commonly used in finance and economics to analyze data and make predictions. Understanding how to fill out and interpret linear functions can be crucial in these fields.
03
Engineers and scientists: Linear functions are used in various engineering and scientific applications, such as modeling data and analyzing trends. Proficiency in making connections with linear functions can aid in solving real-world problems efficiently.
Remember, it is important to apply these steps correctly and understand the concept of linear functions to accurately fill out and interpret them in different contexts.
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Making connections linear functions involves relating two linear functions by finding common points or lines between them.
Making connections linear functions may be required to be filed by students or individuals studying linear algebra or mathematics.
To fill out making connections linear functions, you need to identify the equations of the linear functions and find their common intersection points or lines.
The purpose of making connections linear functions is to better understand how different linear functions relate to each other and to analyze their intersections.
Information such as the equations of the linear functions, their common points, and any relevant calculations or graphs may need to be reported on making connections linear functions.
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