Another example of a repeating decimal does not necessarly have to have all numbers repeating.
Here are some examples:
\(0.1234444444444444444444444...\) (123 does not repeat but the 4 does repeat forever). If you convert this repeating decimal to a fraction, you will get \(\frac{1111}{9000}\).
\(0.12345454545454545...\)(123 does not repeat but the 45 does repeat forever). If you convert this repeating decimal to a fraction, you will get \(\frac{679}{5500}\).
A repeating decimal is a decimal that repeats a number or set of numbers over and over and over.
Ex. 0.33333333333333333333333333333333333333333333......... or 1/3
Another example: 0.465465465465465465465.......
However, π is NOT a repeating decimal. It never ends and never repeats a single decimal point.
Another example of a repeating decimal does not necessarly have to have all numbers repeating.
Here are some examples:
\(0.1234444444444444444444444...\) (123 does not repeat but the 4 does repeat forever). If you convert this repeating decimal to a fraction, you will get \(\frac{1111}{9000}\).
\(0.12345454545454545...\)(123 does not repeat but the 45 does repeat forever). If you convert this repeating decimal to a fraction, you will get \(\frac{679}{5500}\).