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Flashcards about graph transformations based on lecture notes.
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Vertical shift y = f(x) + c
Raise the graph of f(x) by c units
Vertical shift y = f(x) - c
Lower the graph of f(x) by c units
Horizontal shift y = f(x + c)
Shift the graph f(x) to the left c units
Horizontal shift y = f(x - c)
Shift the graph f(x) to the right c units
Reflection about the x-axis y = -f(x)
Reflect the graph of f(x) about the x-axis
Reflection about the y-axis y = f(-x)
Reflect the graph of f(x) about the y-axis
Vertical stretching and compression y = cf(x), c > 1
Vertically stretching the graph of f(x) (c > 1)
Vertical stretching and compression y = cf(x), 0 < c < 1
Vertically compressing the graph of f(x) (0 < c < 1)
Horizontal stretching and compression y = f(cx), c > 1
Horizontally compressing the graph of f(x) (c > 1)
Horizontal stretching and compression y = f(cx), 0 < c < 1
Horizontally stretching the graph of f(x) (0 < c < 1)
y = 1/f(x)
Take the reciprocal of each y coordinate of f(x)