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Functions and Transformations

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Term
Definition
Function   A relationship between two quantities in which each input value has ONLY ONE output value  
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Domain   The set of all input values of a function (x - values)  
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Range   The set of all output values of a function (y-values or f(x) values)  
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Vertical Line Test   draw vertical lines over a graph and if the lines only intersect the graph once, it is a function. If any lines intersect the graph more than once, it is not a function  
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Function Notation   Change y to f(x); for example, y = 2x would change to f(x) = 2x  
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General Equation of a Linear Function   f(x) = mx + b; m = slope, b = y-intercept  
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Slope   Change in y (or f(x)) over change in x; the letter m in f(x) = mx + b  
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y-intercept   The y-value of the point where the graph crosses the y-axis; (0, ?) ? is the y-intercept; the letter b in f(x) = mx + b  
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Line Symmetry   Exists when a line can be drawn that splits the figure into two halves that are mirror images of each other.  
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Point Symmetry   Exists when an object looks exactly the same when turned upside down (rotated 180 degrees); point symmetry is a type of rotational symmetry  
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Rotational Symmetry   Exists when an objects looks exactly the same when turned less than 360 degrees  
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Reflection   A transformation that flips a figure over a given line to create a mirror image. When you reflect in the x-axis, the ordered pair changes from (x, y) to (x, -y). When you reflect in the y-axis, the ordered pair changes from (x, y) to (-x, y)  
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Translation   A transformation that slides a figure to a new location. The numbers next to T describe the slide. For example, T(2,-1) represents a slide two units to the right and 1 unit down  
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Dilation   A transformation that reduces or enlarges a figure by a given scale factor (the number next to D); dilation = multiplication  
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Linear Equation y = mx + b. m = ? b = ?   m = slope and b = y-intercept  
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Created by: Math7
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