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βˆ™ 7y ago

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Q: Is a 2.75 a real rational number?
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Is -2.75 an irrational or rational number?

It is rational. An irrational number is a number that you cannot define by a fraction or a decimal. Since you wrote it as a decimal, it is rational. The fact that it is negative does not matter.


If a number is a real number then is it a rational number?

Not necessarily. All rational numbers are real, not all real numbers are rational.


Is a real number always sometimes or never a rational number?

Sometimes. The number '4' is real and rational. The number 'pi' is real but not rational.


Are there real number that are not rational number?

A real number dosen't have to be a rational number as a real number can be rational or irrational i.e the root of 2 is irrational and real. So is (pi).


Is a decimal a considered a real number and a rational number?

Decimals are real. They can be rational or irrational.


Is -3 a rational number and a real number?

Yes. -3 is both rational and real. -3 is an integer. All integers are rational numbers. All rational numbers are real numbers. Thus -3 is a rational number and a real number.


Can a real number that is not a rational number is a?

A real number which is not a rational number is an irrational number.


Every rational number is a real number?

Yes it is, but not every real number is a rational number


Is 34 and real and rational number?

Yes, 34 is a real and rational number


To which subsets of the real numbers does the number 1.68 belong?

The number 1.68 belongs to the subsets of real numbers known as rational numbers and decimal numbers. As a rational number, 1.68 can be expressed as the ratio of two integers (84/50). It is also a decimal number, specifically a terminating decimal, where the digits after the decimal point eventually end.


Which number is an integer a rational number and a real number?

Every integer is also a rational number and a real number.


Is a real number sometimes a rational number?

Infinitely rarely, a real number is also a rational number. (There are an infinite number of rational numbers, but there are a "much bigger infinity" of real numbers.)