Question

shaw that root3 + root5 is an irrational​

Answer 1

Step-by-step explanation:

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Answer 2

Answer:

Rational numbers as well as irrational numbers are so dense that between any two given real numbers there are infinitely many rational and irrational numbers.

Rational numbers as well as irrational numbers are so dense that between any two given real numbers there are infinitely many rational and irrational numbers.An irrational number is a non-recurring non-terminating decimal.

Rational numbers as well as irrational numbers are so dense that between any two given real numbers there are infinitely many rational and irrational numbers.An irrational number is a non-recurring non-terminating decimal.So between 3 and 5 we can write 4.769382546043….., 3.5036184639……. etc.,

Rational numbers as well as irrational numbers are so dense that between any two given real numbers there are infinitely many rational and irrational numbers.An irrational number is a non-recurring non-terminating decimal.So between 3 and 5 we can write 4.769382546043….., 3.5036184639……. etc.,or we have our own π= 3.14159265358979………,

Rational numbers as well as irrational numbers are so dense that between any two given real numbers there are infinitely many rational and irrational numbers.An irrational number is a non-recurring non-terminating decimal.So between 3 and 5 we can write 4.769382546043….., 3.5036184639……. etc.,or we have our own π= 3.14159265358979………,or 3e/2= 4.07742274268856……..

Rational numbers as well as irrational numbers are so dense that between any two given real numbers there are infinitely many rational and irrational numbers.An irrational number is a non-recurring non-terminating decimal.So between 3 and 5 we can write 4.769382546043….., 3.5036184639……. etc.,or we have our own π= 3.14159265358979………,or 3e/2= 4.07742274268856……..You too can write on your own many irrational numbers between 3 and 5.

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