When a decimals digits do not end it's called recuring and I don't know what terminate means so I don't know if this is the right answer for you. Hope this helped you!
No 0.57 = 57/100 All decimal numbers which terminate or end with a repeating cycle of 1 or more digits are rational numbers. All decimal numbers that do not terminate and do not repeat are irrational.
a repeating decimal
a decimal in which a digit or group of digits repeats without end
Because it is not represented as a ratio of two integers, one over the other. And given the decimal expansion of it, it does not terminate, nor does any sequence of digits repeat forever at the end.
It is a repeating decimal.
5.68 is rational. All decimal numbers that terminate, or end in one or more repeating digits are rational numbers.
No 0.57 = 57/100 All decimal numbers which terminate or end with a repeating cycle of 1 or more digits are rational numbers. All decimal numbers that do not terminate and do not repeat are irrational.
a repeating decimal
a decimal in which a digit or group of digits repeats without end
is known as a terminating decimal.
Because it is not represented as a ratio of two integers, one over the other. And given the decimal expansion of it, it does not terminate, nor does any sequence of digits repeat forever at the end.
The decimal place is three digits from the end.
It is a repeating decimal.
A recurring decimal.
a terminating decimal. An example is the decimal for 1/4 is .25 and that ends or terminates.
It means that the number of decimal digits is finite - that it eventually comes to an end.
A rational number is expressed as the quotient of two integers, where the denominator is not zero. When expressed in decimal form, this fraction can either terminate (end after a certain number of digits) or repeat (enter a cycle of digits). This behavior arises from the division process; if the denominator has only the prime factors 2 and/or 5, the decimal will terminate. Otherwise, the division will eventually lead to a repeating cycle due to the finite number of possible remainders in the long division process.