There are 9*9*8*7 = 4536 of them.
A decimal that has more than one digit repeating forever is known as a repeating or recurring decimal. For example, the decimal 0.142857142857... continues with the sequence "142857" repeating indefinitely. This can be represented as (0.\overline{142857}). Such decimals can be expressed as fractions, indicating that they are rational numbers.
6
To compare decimals, first align the numbers by their decimal points. Then, start from the leftmost digit and compare each corresponding digit. The first digit that differs determines which decimal is larger or smaller. If all digits are the same, the decimals are equal.
5040
24680
A decimal that has more than one digit repeating forever is known as a repeating or recurring decimal. For example, the decimal 0.142857142857... continues with the sequence "142857" repeating indefinitely. This can be represented as (0.\overline{142857}). Such decimals can be expressed as fractions, indicating that they are rational numbers.
93,876
6
To compare decimals, first align the numbers by their decimal points. Then, start from the leftmost digit and compare each corresponding digit. The first digit that differs determines which decimal is larger or smaller. If all digits are the same, the decimals are equal.
Two versions of this question have been merged ... the one that asks forthe smallest 5-digit number, and the one that asks for the largest.If we're talking integers (whole numbers), then-- the largest 5-digit number with no repeating digits is 98,765 .-- the smallest one is 10,234 .-- If decimals are included, then the largest number is the same,but the smallest one is .01234 .
Write them as decimals, and compare. If the first digit of two numbers is equal, compare the second digit; if the second digit is equal, compare the third digit, etc.
1,023,456,789
5040
24680
12354.
4,536 whole numbers or mixed numbers. 5,040 pure decimals.
There are a handful of six digit numbers that have no numbers repeating. Some examples are 123456, 234567, 345678, 456789, 567012, 654321, 765432, 876543, and 987654.