prove that n^√p is irrational, where p is a positive non perfect square number
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it is not defined .
because when anything is raised to the power of a irrational number then we do not know the accurate value of that irrational no because it has a non terminating and non recurring decimal expansion. But we can find the estimate value.
hope it helps you
Regards,
Prakhar2908
BRAINLY
because when anything is raised to the power of a irrational number then we do not know the accurate value of that irrational no because it has a non terminating and non recurring decimal expansion. But we can find the estimate value.
hope it helps you
Regards,
Prakhar2908
BRAINLY
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