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File name: Transforming Linear Functions Worksheet Pdf



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= + Linear Equations: Transformations, Parallel and Perpendicular. To fi nd the outputs of g, multiply the inputs by. To fi nd the outputs of h, multiply the outputs of f by 3 Worksheet by Kuta Software LLC AlgebraTransforming Linear Equations WS Name_____ Β©] c2J0k1C4L LKvuRtVaG ySzobfXtywDaarlea DL`LCCn.y x OAPlZlP PrgiJgVhytgsZ orTetsneyrOvHeXdBExplain the transformation for each equation from the parent function) y = 3x +x y) y =x +x y Given 𝒇𝒇(𝒙𝒙) = 𝒙𝒙, write the equation described by the transformationsshift upSteeper by a factor ofreflected over the x-axis Shift downless steep by a factor ofReflected over the x-axis and shift downThe graph of 𝑓𝑓(π‘₯π‘₯) is shown on the coordinate plane f(x) x compare to the graphs of g(x) f(x) c and h(x) f(cx)? When a linear function f (x) is multiplied by a positive constant a, the result aβˆ™f (x) is a vertical dilation. I Practice Transformations of Linear FunctionsWriting Identify the three types of transformationsWhat is the difference between a slope change and a translation? Success Criteria: I can identify a transformation of a linear graph. Graph the following functions without using technology. The graph of g is a horizontal stretch of the graph of f by a factor ofΓ· β€”b. 𝒇𝒇(𝒙𝒙) = 𝒙𝒙, describe the transformation Transformations of Linear Functions. How does the graph of the linear function. β€”Then evaluate f. Describe the transformations necessary to transform the graph of f(x) (solid line) into that of g(x) (dashed line)) x y reflect across the x-axis translate left units 2) x y compress vertically by a factor of translate up units Describe the transformations necessary to transform the graph of f(x) into that of g(x)) f (x) x A dilationstretches or compresses the graph of a function. The graph of g consists of the points (1 x, f (x β€” 3)). Practice Worksheet Name _____ AlgebraDate _____ Block ____ Given. Essential Question. Feel free to use a graphing calculator to check your answer, but you should be able to look at the function and Transformations of Graphs of Linear Functions. Key Concept Vertical Dilations of Linear Functions The graph of g(x) =axis the graph of f (x) =xstretched or compressed vertically SOLUTIONa. Learning Target: Graph transformations of linear functions.

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