'pi' and 'e' both fit that description.
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You can choose an irrational number to be either greater or smaller than any given rational number. On the other hand, if you mean which set is greater: the set of irrational numbers is greater. The set of rational numbers is countable infinite (beth-0); the set of irrational numbers is uncountable infinite (more specifically, beth-1 - there are larger uncountable numbers as well).
No. If the rational number is not zero, then such a product is irrational.
0 is not an irrational no. since it is a rational no. of the of 0/1.A number like Pi is irrational because it cannot be expressed as a fraction. When shown as a decimal it goes on for ever.Zero does neither of these. So it is a rational number.
Negative square root of 2 . Negative (pi) .
The proposition is not true.pi and -pi are both irrational. But their sum, = 0, is rational.