\"\"

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The inverse of a function \"\" has all the same points as the original function \"\", except that the \"\" values and \"\" values have been reversed.

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Explanation :

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The image of the graph of the function in the line \"\" is the graph of its inverse.

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The range of the function is the domain of its inverse,and the domain of the function is the \ \ range of inverse.

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Example :

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Let us consider the following set of points.

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For instance, supposing your function is made up of these points : \"\".

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Using the inverse rule \"\" then \"\".

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Then the inverse is given by this set of point : \"\".

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The function with a set of points \"\".

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\"\"

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Now the inverse of the function is : \"\".

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\"\"

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Observe both the graphs \"\" which are mirror images with respective to the line \"\".

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\"\"

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The relationship between the graph of a function and graph of is inverse function is described.