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This cheat sheet covers the high school math concept - Graph Transformations. This concept is a part of Calculus and is generally covered along with functions. A good knowledge of basic functions and their domains and ranges is a must to understand graphs and their transformations.
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1. Functions & Graphs - Worksheets 2. About Graph Transformations 3. Functions & Graphs - Videos, Theory Guides & Mind Maps 4. Higher Maths Essential Skills 5. Higher Maths Exam Worksheets by Topic 6. Higher Maths Past & Practice Papers by Topic 7. Higher Maths Videos, Theory Guides, Mind Maps & Worksheets 8. Higher Maths Past & Practice Papers
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A Function Transformations reference sheet. Since I never miss a change to procrastinate, I decided to spend some time compiling a "cheat sheet" for function transformations. I've included the following 8 transformations: A constant added to or subtracted from a function shifts its graph vertically. A constant added to or subtracted from a.
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You should have seen some graph transformations before, such as translations and reflections - recall that reflections in the x x -axis flip f (x) f (x) vertically and reflections in the y y -axis flip f (x) f (x) horizontally. Here, we will also look at stretches. There are 4 main types of graph transformation that we will cover.
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A one-page cheat sheet on Graph Transformations, covering summarized theory and the most important formulas. Free Download (PDF)
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Transformations of Graphs Vertical and Horizontal Shifts of Graphs Reflecting, Stretching, and Shrinking of Graphs Combining Transformations Vertical and Horizontal Shifts of Graphs Graphs of Some Basic Functions: Vertical Shifts of Graphs: Horizontal Shifts of Graphs: Example: Solution: Example: Solution: Additional Example 1:
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The first transformation we'll look at is a vertical shift. Given the graph of f (x) f ( x) the graph of g(x) = f (x) +c g ( x) = f ( x) + c will be the graph of f (x) f ( x) shifted up by c c units if c c is positive and or down by c c units if c c is negative. So, if we can graph f (x) f ( x) getting the graph of g(x) g ( x) is fairly easy.
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Homeschool Math. Squeezing & Stretching. There are two other transformations, but they're harder to "see" with any degree of accuracy. 2 รยฝ ร) = (ยฝ) (This is skinnier than the regular function's graph, in the box below.) (This is the graph of the regular function.) (This is fatter than the graph of the regular function, which was shown in.
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Function Transformations. Transformation of functions means that the curve representing the graph either "moves to left/right/up/down" or "it expands or compresses" or "it reflects". For example, the graph of the function f (x) = x 2 + 3 is obtained by just moving the graph of g (x) = x 2 by 3 units up. Function transformations are very helpful.
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Translations are a slide or shift. Translations can be achieved by performing two composite reflections over parallel lines. Translations are isometric, and preserve orientation. Coordinate plane rules: (x, y) (x ยฑ h, y ยฑ k) where h and k are the horizontal and vertical shifts. Note: If movement is left, then h is negative.
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The function transformation cheat sheet contains a written description of each transformation, what it looks like in function notation, and what visually happens to the graph. (The parent absolute value function, f(x) = |x| was utilized for the visual as all of the transformations are crisp and clear).
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Graph transformations involve performing transformations such as translations and reflections on the graph of a function. In GCSE mathematics you may be asked to sketch a graph after a given transformation, or asked to write down the position of a coordinate after a transformation has been applied.
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TRANSFORMATION RULES Let f(x) be the original function and let c > 0, k > 0 be real numbers. Notice that a horizontal stretch is the same as a vertical shrink, and a horizontal shrink is the same as a vertical stretch. Figure 1: Vertical Stretch or Horizontal Shrink Figure 2: Vertical Shrink or Horizontal Stretch csusm.edu/stemsc XXXX @csusm_stemsc
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Summary of Transformations . March 2017 MVCC Learning Commons Math Lab . Graph Draw the graph of f(x) and: Changes in f(x). Shift the graph f(x) to the left c units -subtract c from x coordinate . Shift the graph f(x) to the right c units -add c to x coordinate . Reflection about the x-axis ;
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To do this we need to solve the quadratic equation of ++ โ 2 2 + ( โ 2) = ( = 0 โ 1 =0 3 2 = 0 + 2)( โ 1) = 0 +2 =0 Hence the roots of the function are at: =0 = 1 = โ2 At coordinates (0,0), (1,0) & (โ2,0) are where the x intercepts will be located. The same method can be applied to sketching graphs of quartic functions.
