Here are the terms matched to their correct definitions:
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Horizontal compression - a dilation that laterally compresses the graph of a function; occurs when the x-value of a function is multiplied by a constant, k, whose value is greater than 1
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Horizontal shift - a translation that shifts the graph of a function horizontally
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Vertical stretch - a dilation that stretches the graph of a function vertically
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Horizontal reflection - a reflection of the graph of a function over the y-axis
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Family of functions - the functions created from transformations of a parent function
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Transformation - a manipulation of an equation or graph from the parent function to change its position, size, or shape
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Vertical reflection - a reflection of the graph of a function over the x-axis
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Function - an expression, rule, or law that defines a relationship between the independent variable and the dependent variable
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Translation - a transformation that shifts the graph of a function vertically or horizontally
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Horizontal stretch - a dilation that laterally stretches the graph of a function; occurs when the x-value of a function is multiplied by a constant, k, whose value is between 0 and 1
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Vertical compression - a dilation that compresses the graph of a function vertically
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Vertical shift - a translation that shifts the graph of a function vertically
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Reflection - a transformation that reflects the graph of a function over a horizontal or vertical line
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Parent function - a function without transformations
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Dilation - a transformation that stretches or compresses the graph of a function horizontally or vertically
Feel free to let me know if you need any more assistance!