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It is not always irrational.

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Q: If you divide a rational number by an irrational number is the result irrational?
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Related questions

Is 5 over pi a rational or irrational number?

If you divide a rational number by an irrational number, or vice versa, you will ALMOST ALWAYS get an irrational result. The sole exception is if you divide zero (which is rational) by any irrational number.


What is the classification of the product of a rational and an irrational number?

If you multiply a rational and an irrational number, the result will be irrational.


Can you add irrational number and a rational to get a rational number?

If an irrational number is added to, (or multiplied by) a rational number, the result will always be an irrational number.


When an irrational number is divided by a rational number is the result rational or irrational?

It is irrational - unless the divisor is 0 in which case the division is not defined.


What is the result of an irrational number times an rational number?

Unless the rational number is zero, the answer is irrational.


Is negative pi rational or irrational?

-Pi is irrational, because it does not terminate or repeat. Whenever you multiply an irrational number by a rational number (-1), the result is an irrational number.


What is the combination of rational numbers and irrational?

It the combination is multiplication and the rational number is 0, then the result is rational. Otherwise it is irrational.


When is it possible for the product of a rational and an irrational number to result in a rational value?

When the rational number is 0.


How can you turn an irrational number into a rational number?

Sqrt(2) is irrational. Multiply by sqrt(4.5). Result is 3 which is rational.


Does multiplying rational and irrational numbers lead to an irrational number result?

Yes, but only if the rational number is non-zero.


Irrational number when multiplied by 0.4?

If you multiply an irrational number by ANY non-zero rational number, the result will be irrational.


Is the product of an irrational number and a rational number always equal an irrational number?

Yes, except in the degenerate case where the rational number is 0, in which case the product is also 0, a rational result.