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# Why their no rational numbers closest to 0?

Updated: 9/24/2023

Wiki User

9y ago

The answer depends on who they are that possess rational numbers.

Wiki User

9y ago

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Q: Why their no rational numbers closest to 0?
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Related questions

### What is the role of 0 in rational numbers?

The role of zero(0) in rational numbers is when

### Is 0 an rational or irrational number?

0 is rational. Rational numbers are numbers that can be written as a fraction. Irrational numbers cannot be expressed as a fraction.

### Is 0 a rational number answer?

Yes.All integers are rational numbers.0 is an integer.Therefore, 0 is a rational number.

### What rational number is closest to the square root of 61.93?

The square root of 61.93 is irrational. Since rational numbers are infinitely dense there cannot be a closest rational.

### What are the rational numbers between 0 and 1?

All the fractions between 0 and 1 are rational numbers

### What is meant by additive identity in rational numbers?

The additive identity for rational numbers is 0. It is the only rational number such that, for any rational number x, x + 0 = 0 + x = x

### Is 0 an example of a rational number that is not a real number?

No. All rational numbers are real. Rational numbers are numbers that can be written as a fraction.

### Find rational numbers between 0 and -1?

There exists infinite number of rational numbers between 0 &amp; -1.

### How Does a set of rational numbers have an additive identity?

I t is the number 0, which has the property that x + 0 = 0 + x = x for all rational numbers x.

### Can 0 be represented as 0 over a where a is any rational number?

Yes. 0 divided by any real number (including rational numbers, which are a subset of the real numbers) is 0.

### How many rational numbers are between -1 and 0?

There are an infinite amount of rational numbers between 0 and 1.

### What are rational and rational numbers?

Rational numbers are numbers which can be written in the form p/q where p and q are integers and q &gt; 0. Rationals is often used as an abbreviation to refer to the set of all rational numbers.