Is 0.3636 a repeating decimal?

On the right, the remainders repeat in a pattern and the quotient also repeats in blocks of two. Hence, 4/11=0.3636… is called a repeating decimal.
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Is 0.3636 a terminating decimal?

Yes, 0.363636... is a repeating decimal. It can be written as 0.
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What is 0.3636 Repeating as a fraction?

The repeating decimal 0.36363636. . . is written as the fraction 411 .
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How do you know if a decimal is a repeating decimal?

Just divide the numerator by the denominator . If you end up with a remainder of 0 , then you have a terminating decimal. Otherwise, the remainders will begin to repeat after some point, and you have a repeating decimal.
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Is 5.66 a repeating decimal?

5.66 is a repeating decimal number and you want to convert it to a fraction or mixed number.
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Pre-Algebra 20 - Converting Repeating Decimal Numbers to Fractions



What does a repeating decimal look like?

A decimal number with a digit (or group of digits) that repeats forever. The part that repeats can also be shown by placing dots over the first and last digits of the repeating pattern, or by a line over the pattern. Also called a "Repeating Decimal".
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Is .55 a repeating decimal?

What is 0.55 repeating as a fraction? 0.55 is a repeating decimal number and you want to convert it to a fraction or mixed number.
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Is it repeating or terminating?

What is a repeating and terminating decimal? Non-terminating decimals are divided into two types of decimals: repeating and terminating decimals. The term repeating decimals refers to non-terminating decimals that repeat. If the digits after the decimal point end, the number has a terminating decimal expansion.
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What are non repeating decimals?

A non-terminating, non-repeating decimal is a decimal number that continues endlessly, with no group of digits repeating endlessly. Decimals of this type cannot be represented as fractions, and as a result are irrational numbers. Examples. Pi is a non-terminating, non-repeating decimal.
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What is 0.36 expressed as a fraction in simplest form enter your answer in the box?

Answer: 0.36 can be expressed as 9/25 in the form of a fraction.
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Is 0.36 a repeating number?

0.36 is a repeating decimal number and you want to convert it to a fraction or mixed number.
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How do you write .63 repeating as a fraction?

We let 0.63 (63 being repeated) be x .
  1. x=0.6363...
  2. 100x=63.6363...
  3. 0.6363...= 711.
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When the repeating decimal 0.3636 is written in simplest fractional form PQ What is the value of PQ?

written in the form p/q is 4/11.
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What is 0.6 Repeating as a fraction?

Answer: 0.6 repeating as a fraction is equal to 2/3.
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What is 0.30 repeating as a fraction?

Answer: 0.3 repeating as a fraction is equal to 1/3.
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Is 0.35 a terminating decimal?

The zero remainder terminates the process. Hence, 7/20 = 0.35.
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What is 0.22 repeating as a fraction?

0.2222… is equal to the fraction with 2 in its numerator (since that's the single number after the decimal point that's repeating over and over again) and 9 in its denominator. In other words, 0.2222… = 2/9.
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What is the longest repeating decimal?

Hi, I'm Charlie Kasov, and this is what is the longest repeating decimal, and the answer to that is there is no one longest repeating decimal. Any repeating decimal that is infinite is going to go on to infinity, so all of them would be equally long. For example, if we have two-thirds, that equals .
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What is 0.05 recurring as a fraction?

Answer: 0.05 as a fraction is written as 1/20.
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How do you write a repeating decimal as a fraction?

To convert repeating decimals to fractions, start by writing an equation where x equals your original number. For example, x = 0.4444. Then, multiply both sides of the equation by 10^1, since there's just 1 repeating digit in your original number, to get 10x = 4.4444.
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Why do some decimals repeat?

Repeating or recurring decimals are decimal representations of numbers with infinitely repeating digits. Numbers with a repeating pattern of decimals are rational because when you put them into fractional form, both the numerator a and denominator b become non-fractional whole numbers.
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