A repeating decimal is a decimal number in which a digit or a sequence of digits repeats infinitely. Whether a repeating decimal is greater than a non-repeating decimal depends on the specific values of the decimals in question. In some cases, a repeating decimal can be greater than a non-repeating decimal, while in other cases, it can be less than. Comparing the magnitudes of repeating and non-repeating decimals requires careful analysis of their patterns and values.
yes it is
It is 8.999... (repeating, except for 1 digit somewhere in the repeating string which is not a 9).
It depends on what the question is. For example, yes, it is a rational number. Or no, it is not greater than 0.85
Well, honey, a repeating decimal is just a fancy way of saying a number that goes on forever, like a bad date that won't end. So technically, yes, a repeating decimal is bigger than a normal decimal because it has more digits that keep repeating. But hey, don't stress about it too much, math is like a puzzle - sometimes you just gotta roll with it and hope for the best.
0.370 repeating is a decimal.
Not necessarily. 0.66666 repeating is greater than 0.4
yes it is
A decimal number is like a mixed fraction: it has an integer part and a fractional part. If the fractional part is a repeating fraction then the whole number is represented by a repeating decimal.
Any rational number, whose denominator has a prime factor other than 2 or 5 will have a decimal representation which is repeating. The size of the number, in relation to 1, is irrelevant.
It is 8.999... (repeating, except for 1 digit somewhere in the repeating string which is not a 9).
It depends on what the question is. For example, yes, it is a rational number. Or no, it is not greater than 0.85
0.3 repeating is greater than 0.32 is.
If it is the same digit then technically the answer is yes. However, many people write 1.33 when they really mean 1.33 ... - the repeating decimal.
No, 7.3 is greater than (>) 7.24 in decimal form, greater by 0.06
Any decimal equaled to or greater than 1.27.
0.000...1 Imagine the zeroes repeating into infinity with the 1 at the imaginary end of the infinite zeroes.
No.