\"\"

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The integral is \"\".

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Definition of an improper integral :

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If \"\" exists for every number \"\", then \"\" provoded this limit exists (as a finite number).

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The function intervals is undefined \"\", so the function is countinous on  \"\".

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Consider \"\".

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\"\"

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\"\"

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Power rule of integral :\"\".

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\"\"

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\"\"

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\"\"

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\"\"

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Therefore, \"\".

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Since \"\"(finite value), the integral is convergent.\"\"

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The integral is convergent and the value is \"\".