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- For each rule, give the new anchor (vertex, center, endpoint or asymptotes) of the moved parent.y = -4(x + 3)^2y = \dfrac{1}{6 - x} + 2y = 4 - \sqrt{2x + 6}y = -(2x - 1)^3 + 4
- Graph a moved cube function: write the rule in general form and make a table of image points.
- Graph a moved square root: factor the inside and explain the fractional image points.
- Decide which h and k values keep the graph of a square root in Quadrant I.
- Find the mistake in Jasmine's graph of a moved reciprocal and fix it.
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Graphing by transforming a parent graph: 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