No
When a rational numbers is divided by an irrational number, the answer is irrational for every non-zero rational number.
At least one of the factors has to be irrational.* An irrational number times ANY number (except zero) is irrational. * The product of two irrational numbers can be either rational or irrational.
If you multiply an irrational number by ANY non-zero rational number, the result will be irrational.
The product of a non-zero rational number and an irrational number is irrational because a rational number can be expressed as a fraction of two integers, while an irrational number cannot be expressed as a fraction. When you multiply a non-zero rational number by an irrational number, the result cannot be simplified to a fraction, as it retains the non-repeating, non-terminating nature of the irrational number. Therefore, the product remains irrational.
Such a product is always irrational - unless the rational number happens to be zero.
Unless the rational number is zero, the answer is irrational.
Not if the rational number is zero. In all other cases, the product is irrational.
A non-zero rational number (10) multiplied by an irrational number (pi) is always irrational.
No, but the only exception is if the rational number is zero.
A negative irrational number, such as -sqrt(2), or -pi.
Yes. Any time you multiply a rational number by an irrational number, you get an irrational number - unless the rational number is zero.
No. Quite simply an irrational number cannot be written as a fraction and you could write zero as a fraction ex. 0/1