BackTransformations definitions
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BackTransformation
Any manipulation that changes the position or shape of a function's graph, such as reflection, shift, or stretch. Reflection
A flip of a graph over a specific axis, resulting in a mirror image and changing the sign of certain values. Shift
A movement of a graph horizontally, vertically, or both, relocating every point without altering the graph's shape. Stretch
An alteration that expands a graph away from an axis, making it appear taller or wider depending on the direction. Compression
A transformation that squeezes a graph toward an axis, making it appear shorter or narrower. Horizontal Shift
A translation of a graph left or right, determined by the value inside the function's argument. Vertical Shift
A translation of a graph up or down, determined by a value added or subtracted outside the function. Vertical Stretch
A transformation that multiplies all y-values by a constant greater than one, making the graph taller. Vertical Compression
A transformation that multiplies all y-values by a constant between zero and one, making the graph shorter. Horizontal Stretch
A transformation that multiplies the input by a constant between zero and one, spreading the graph wider. Horizontal Compression
A transformation that multiplies the input by a constant greater than one, squeezing the graph closer to the y-axis. Domain
The complete set of possible input values for a function, which may change after a transformation. Range
The complete set of possible output values for a function, which can be altered by transformations. Function Notation
A symbolic way to represent transformations, such as f(x-h)+k for shifts or cf(x) for stretches. Combination Transformation
A scenario where multiple transformations, like reflection and shift, are applied to a function simultaneously.
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