Repeating decimals are commonly used in financial calculations, such as interest rates and loan payments, where precise values are necessary for accurate Budgeting and Forecasting. They also appear in measurements and conversions, such as when dealing with fractions in engineering or construction, ensuring that calculations maintain precision. Additionally, repeating decimals can help in data representation, such as in statistics, where they provide a more accurate depiction of averages or probabilities.
They do exist.
Yes.
Any time we compare decimals, except in out dreams/nightmares! We cannot leave the real world purely for the purpose of comparing decimals and return to the real word when we have done that!
Money.
Irrational numbers are real numbers which cannot be expressed as fractions. In other words, decimals that never repeat. Examples: sqrt(2) -pi 4*sqrt(3)
there are None!
They do exist.
The set of rational numbers (ℚ).
Yes.
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).
Any time we compare decimals, except in out dreams/nightmares! We cannot leave the real world purely for the purpose of comparing decimals and return to the real word when we have done that!
Money.
Irrational numbers are real numbers which cannot be expressed as fractions. In other words, decimals that never repeat. Examples: sqrt(2) -pi 4*sqrt(3)
Yes, except that all irrational numbers will be non-terminating, non-repeating decimals.
Well honey, 6.81 repeating is the same as 6 and 81 repeating hundredths. So, in a mixed number form, it would be 6 and 81/99. But let's be real, ain't nobody got time for all those repeating decimals, just round it and call it a day.
Everywhere! Haha! L<3's i
All decimals are real numbers and all real numbers can be expressed as decimals.