\"\"

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The functions are \"\" and \"\" on \"\".

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The volume of the solid generated revolving about the \"\"- axis.

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\"\" on interval \"\".

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Since \"\", he outer radius of revolution is \"\" and the inner radius of revolution is \"\".

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Formula for the volume of the solid with the Washer method,

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\"\".

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Substitute \"\" and \"\" in \"\".

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\"\".

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Therefore, the volume of the solid represents integral is option (b).

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\"\"

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Option (b) is correct choice.