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- Write each rule in the form with a, b, h and k, and name the parent graph.y = \dfrac{3}{x - 1} + 8y = (2x + 10)^3 - 4y = 6 - \sqrt{3 - x}y = -\dfrac{1}{2}\sqrt{4x + 12}
- Solve an equation built from a transformed function whose one known value is given.
- Ryan shifts y = x^2 right and compresses it horizontally: write his rule and describe the graph.
- Check Naomi's description of two moves on g(x) = 3\,f(x) - 12 and follow a point through them.
- Write a reciprocal rule in general form, list the moves in order and carry the parent's points through.
- Word problem: Elena's weather station temperatures and a transformed temperature function.
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Combining transformations and the general form: the lesson ›More Chapter 1 worksheets: Parent functions and transformations
- 1.1The squaring and cubing functions
- 1.2The square root and reciprocal functions
- 1.3Shifting a graph up, down, left and right
- 1.4Reflecting a graph across the axes
- 1.5Stretches and compressions
- 1.6Combining transformations and the general form
- 1.7Graphing by transforming a parent graph
- 1.8Finding the rule of a transformed graph or table
- 1.9Transforming the absolute value graph
- 1.10Symmetry about the vertical axis and the origin
- 1.11Even and odd functions
- 1.12Linear functions in context
- 1.13Domain and range from a graph