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How can you predict whether a quotient will be terminating decimal or a repeating decimal?
If the denominator of the fraction, when written in its simplest form, has any prime factor other than 2 or 5 then it will be a repeating decimal fraction otherwise it will terminate.
Is 1.33333 terminating decimal?
No, 1.33333 is not a terminating decimal. A terminating decimal is a decimal number that ends, or terminates, such as 0.75. In the case of 1.33333, the digit 3 repeats indefinitely, indicating that it is a repeating decimal rather than a terminating one.
Is a repeating decimal greater than a decimal?
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.
What is the greatest possible decimal that is greater than 3 but less than 9?
It is 8.999... (repeating, except for 1 digit somewhere in the repeating string which is not a 9).
What is the answer for .8412 repeating decimal?
It depends on what the question is. For example, yes, it is a rational number. Or no, it is not greater than 0.85
Is a decimal greater than a repeating decimal?
Not necessarily. 0.66666 repeating is greater than 0.4
How does 1 over 3 to 100th power have a repeating or terminating decimal representation?
It is repeating. Any fraction in simplest terms which has ANY prime factor other than 2 or 5 in its denominator will be a repeating fraction.
How are fractions are related to repeating decimals and terminating decimals?
If the denominator of the fraction has any prime factor other than 2 or 5, then it has a decimal representation with a repeating sequence of digits. If the denominator is a product of any number of 2s or 5s then it can be represented as a terminating decimal.
What can you predict whether a quotient will be a terminating decimal or repeating decimal?
If the denominator of the fraction, when written in its simplest form, has any prime factor other than 2 or 5 then it will be a repeating decimal fraction otherwise it will terminate.
How can you predict whether a quotient will be terminating decimal or a repeating decimal?
If the denominator of the fraction, when written in its simplest form, has any prime factor other than 2 or 5 then it will be a repeating decimal fraction otherwise it will terminate.
Is 1.33333 terminating decimal?
No, 1.33333 is not a terminating decimal. A terminating decimal is a decimal number that ends, or terminates, such as 0.75. In the case of 1.33333, the digit 3 repeats indefinitely, indicating that it is a repeating decimal rather than a terminating one.
How can you if a decimal is a terminating or repeating?
It depends. Suppose the fraction can be expressed as a ratio of two integers. When the fraction is in its simplest form, if the denominator has any prime factor other than 2 or 5 then the decimal is repeating. If the only prime factors are 2 and 5 then it is terminating. However, given a decimal representation, it is generally not possible to tell whether it will terminate after a while, or settle into a repeating pattern or if the pattern that looks as if it is repeating changes.
How can a decimal greater than 1 be a repeating decimal?
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.
Is the fraction 7 over 6 a terminating decimal or a repeating decimal?
Well honey, let me break it down for you. The fraction 7/6 is an improper fraction, meaning the numerator is greater than the denominator. When you divide 7 by 6, you get 1 with a remainder of 1. So, it's not a terminating decimal, nor is it a repeating decimal. It's just a sassy little fraction that doesn't conform to your decimal rules.
Is a repeating decimal greater than a decimal?
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.
Why can a decimal greater than 1 be 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.
What is the greatest possible decimal that is greater than 3 but less than 9?
It is 8.999... (repeating, except for 1 digit somewhere in the repeating string which is not a 9).
