There are are three types of decimals: terminating, repeating and non-terminating/non-repeating. The first two are rational, the third is not.
Yes repeating decimals are real numbers. They can fall under the category of rational numbers under real numbers since their repeating decimal patterns allows them to be converted into a fraction. Nonreal numbers are imaginary numbers which are expressed with i, or sqrt(-1).
The product of two rational numbers is a rational number. All decimal numbers that terminate or end with a repeating sequence of digits are rational numbers. As both 0.54732814 (as written) and 0.5 are terminating decimals, they are both rational numbers. As 0.54732814 is a rational number and 0.5 is a rational number, their product will also be a rational number.
Fractions and decimals are usually rational numbers. Besides, multiplying rational and irrational numbers is also similar.
A rational number is any number that can be expressed as the quotient or fraction p/q of two integers, p and q, with the denominator q not equal to zero. Terminating or repeating decimals are the result of this.
All repeating decimals are rational numbers. Not all rational numbers are repeating decimals.
Terminating and repeating decimals are rational numbers.
Repeating decimals are ALWAYS rational numbers.
Yes.
Repeating decimals are rational numbers if there is a pattern, like 0.22222222. If it is not a pattern, like 0.568964329, it is an irrational number.
They will always be rational numbers.
Yes.
Yes.
Yes. Rational numbers are numbers or decimals that repeat or terminate. Irrational numbers do not. For example π is an irrational number.
If you convert repeating decimals into a fraction, you see that the repeating decimals are rational.
No. Numbers with terminating or repeating decimals are rational.
YES