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well if u wanna nkno cheach some where else i dnt kno the anser u punk!

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Q: Why do numbers have to be either rational or irrational?
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Why are some of the cubes rational and irrational?

The cubes of all rational numbers will be rational. But the cubes of irrational numbers can be either.


Can rational numbers be irrational numbers?

No, they are two separate groups of numbers. A number is either rational or irrational, never both.


Can a number be a member of the set of rational numbers in the set of irrational numbers?

No, a number is either rational or irrational


Are irrational numbers rational numbers?

No. Real numbers are divided into two DISJOINT (non-overlapping) sets: rational numbers and irrational numbers. A rational number cannot be irrational, and an irrational number cannot be rational.


Is a number either a rational or an irrational?

No. There are numbers that are beyond real numbers, such as complex numbers which are neither rational nor irrational.


Is a positive number a rational or irrational number?

Positive numbers can be either rational or irrational.


Are some rational numbers are irrational numbers?

Numbers cannot be rational and irrational at the same time.


What is an irrational number that is also rational?

Numbers are either irrational (like the square root of 2 or pi) or rational (can be stated as a fraction using whole numbers). Irrational numbers are never rational.


Is 2.333 a rational or irrational number and why?

Rational. Because it repeats. (Rational numbers either repeat or stop. Irrational numbers don't stop or repeat, such as pi)


What product is true about the irrational and rational numbers?

The product of 2 rationals must be rational. The product of a rational and an irrational is irrational (unless the rational is 0) The product of two irrationals can be either rational or irrational.


Is the difference of any two irrational numbers rational or irrational?

It could be either.


Are rational numbers is an irrational numbers?

yes * * * * * No. Rational and irrational numbers are two DISJOINT subsets of the real numbers. That is, no rational number is irrational and no irrational is rational.