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Avg. Rate of Change is calculated by the following formula: Therefore, Answer ...

sangriaraven669

7. Find the Average Rate of Change for <img class="fm-editor-equation" src="data:image/png;base64,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" data-mlang="latex" data-equation="f(x)%20%3D%202%20-%20x%5E%7B3%7D" /> between <img class="fm-editor-equation" src="data:image/png;base64,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" data-mlang="latex" data-equation="x%20%3D-2" /> and <img class="fm-editor-equation" src="data:image/png;base64,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" data-mlang="latex" data-equation="x%20%3D%201" />.
8. Find the Inverse using the Switch aad Selve Method for the function.
Find <img class="fm-editor-equation" src="data:image/png;base64,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" data-mlang="latex" data-equation="f%5E%7B-1%7D%20(x)" /> &nbsp;
<img class="fm-editor-equation" src="data:image/png;base64,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" data-mlang="latex" data-equation="f(x)%20%3D%20%5Csqrt%5B3%5D%7Bx-2%7D%20%2B4" /> &nbsp;

sangriaraven669

University of Toledo

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