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- Name each parent graph, describe the move and give where its anchor lands.y = x^3 - 4y = \dfrac{1}{x - 3} - 2y = (x + 2.5)^3y = 6 + \sqrt{x - 1}
- Shift the segments of the graph in the figure and find the new points.
- Find the x-intercepts and y-intercept of each shifted graph, or say none.y = (x + 4)^2 - 9y = \sqrt{x + 9} - 2y = (x - 1)^3 - 8y = (x - 3)^2 + 2
- Move a quadratic right and up and write the new formula in expanded form.
- Find the domain, range and highest point of a translated function.
- Find the shift amounts from a point the graph passes through.
- Word problem: tide depth at a fishing dock and the same pattern a day later.
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Shifting a graph up, down, left and right: 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