Linear function from 2 points

    • Summary of lesson

      linear function. 2. Plot the four points listed in the initial table by grabbing and dragging one point at a time to its appropriate coordinates. a. Do the points appear to lie on a line (a linear function)? Test this idea by plotting three more points that you believe would be on the same line. b. Use the slider to check whether the points lie on a linear function. What did you find? 3. After ...

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    • [DOC File]Coordinate Algebra: Unit 3 – Linear and Exponential Functions

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      graph points that satisfy linear and exponential equations. (REI.10) ... Students may believe that changing the slope of a linear function from “2” to “3” makes the graph steeper without realizing that there is a real-world context and reason for examining the slopes of lines. Similarly, an exponential function can appear to be abstract until applying it to a real-world situation ...

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    • [DOC File]Chapter 2: Linear Functions

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      Which of the following tables which could represent a linear function? For each that could be linear, find a linear equation models the data. x. g(x) 0 6 2 -19 4 -44 6 -69 x. h(x) 2 13 4 23 8 43 10 53 x. f(x) ...

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    • [DOC File]What Is A Function

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      2. Create a linear function that you think will best predict output values for the given inputs by using two points. Sketch the graph of your model on the scatter plot. Justify your choice of linear model and be able to explain to the class why you decided on that model. 3. Discuss how good a predictor your model is by finding the predicted ...

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    • [DOC File]Writing linear equations from word problems

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      Writing Linear Equations (Word Problems) Notes Writing equations for Horizontal and Vertical Lines. A horizontal line represents a constant function. Its equation will always be: _____ A vertical line represents all the places where x is a specific number. This is not a function and can’t be solved for y. Its equation will always be: _____ WRITING LINEAR EQUATIONS FROM WORD PROBLEMS. You ...

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    • Chapter One – Linear Functions and Change

      We can calculate the slope, m, of a linear function using two points on its graph. Having found m we can use either of the points to calculate b, the vertical intercept. Finding a Formula for a Linear Function from a Verbal Description. Alternative Forms for the Equation of a Line. The following equations represent lines: If we know the slope of a line and the coordinates of a point on the ...

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    • [DOC File]Linear Functions: Stations Activity

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      To explain the effects of “m” on a linear function in slope-intercept form. To explain the effects of “b” on a linear function in slope-intercept form. Vocabulary: linear function: a function used to create a line. parent function: the most basic form of a function, before adding constants. slope: the amount that the function increases or decreases as the x-value changes; the “m ...

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    • [DOC File]Chapter 2: Linear Functions - OpenTextBookStore

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      Given two values for the input,, and two corresponding values for the output,, or a set of points, and, if we wish to find a linear function that contains both points we can calculate the rate of change, m: Rate of change of a linear function is also called the slope of the line. Note in function notation, and, so we could equivalently write

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    • [DOC File]Equation of a line Discovery Activity

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      Writing Linear Equations Given 2 Points Name _____ Activity Date _____ Period _____ 1. After flying at a constant altitude, a pilot decides to zoom upward. The graph shows the change in altitude each second. a. What ordered pair shows the altitude at . 2 seconds? b. What ordered pair shows the altitude at . 10 seconds? c. Identify the slope. What does it represent in this situation? d. Write ...

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    • [DOCX File]Chapter 2 Linear Functions - Weebly

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      In particular, you will develop an algebraic method for writing the equation of a line when given only two points on the line. Throughout this chapter you will explore the multiple representations of a linear function. You will look at tile patterns, using the growth and number of tiles in Figure 0 of these linear relationships to find specific connections between situations, tables, graphs ...

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