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What's on the worksheet
- Write each rule in cube root form, give the center point and say if the graph rises or falls.y = 4 - \sqrt[3]{x + 1}y = -\sqrt[3]{3 - x}y = -2\sqrt[3]{-x - 5} - 4y = (8 - x)^{1/3} + 2
- Rewrite a cube root function, give the center and key points, and more.
- Compare a fifth-root power with a fourth-root power: values, domain and range.
- Show a point is on the graph and find where a half turn about the center carries it.
- Name points on a cube root graph from its center and one more point, without finding the rule.
- Find the rule of the cube root graph shown in the figure.
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The free lesson teaches it with worked examples and practice problems.
Cube root functions and roots as powers: the lesson ›More Chapter 5 worksheets: Radicals, rational exponents and radical functions
- 5.1Higher roots
- 5.2Rational exponents
- 5.3Graphing square root functions
- 5.4Cube root functions and roots as powers
- 5.5Solving radical equations
- 5.6Radical functions in context
- 5.7Simplifying a square root
- 5.8Operations with radicals