Here are the matches for the terms and their correct definitions:
-
a translation that shifts the graph of a function vertically
- Translation (Vertical)
-
a dilation that stretches the graph of a function vertically
- Dilation (Vertical Stretch)
-
a transformation that stretches or compresses the graph of a function horizontally or vertically
- Transformation (Stretch/Compress)
-
a transformation that shifts the graph of a function vertically or horizontally
- Transformation (Translation)
-
the functions created from transformations of a parent function
- Transformed Functions
-
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
- Lateral Stretch (Dilation)
-
an expression, rule, or law that defines a relationship between the independent variable and the dependent variable
- Function
-
a reflection of the graph of a function over the x-axis
- Reflection (Over x-axis)
-
a function without transformations
- Parent Function
-
a transformation that reflects the graph of a function over a horizontal or vertical line
- Reflection (Transformation)
-
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
- Lateral Compression (Dilation)
-
a reflection of the graph of a function over the y-axis
- Reflection (Over y-axis)
-
a dilation that compresses the graph of a function vertically
- Vertical Compression (Dilation)
-
a translation that shifts the graph of a function horizontally
- Translation (Horizontal)
-
the manipulation of an equation or graph from the parent function to change its position, size, or shape
- Transformation (Manipulation)
Feel free to use this guide to make the necessary matches.