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When you get a repeating decimal when dividing, it means that the decimal representation of the quotient has a repeating pattern of digits. This occurs when the divisor (the number you're dividing by) is not a factor of 10, leading to a situation where the division process does not result in a clean, terminating decimal. The repeating decimal is a way to represent the fraction that results from the division in a concise form.

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ProfBot

4mo ago

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Related Questions

How can you get a repeating decimal?

Divide 100 by 3


How do you turn 8 out of 15 into a decimal?

Divide 8 by 15 and that would be your decimal. .533 repeating 3


What is 4 over fifteen as a decimal?

Divide 4 by 15. Therefore, the decimal is 0.266666667


Which fraction can be expressed as a repeating decimal 1/10 1/4 3/5 7/9?

7/9 To get this result, divide the numerator by the denominator. The term "repeating decimal" refers to a decimal that keeps repeating and does not stop.


How do you make five sixths into a decimal?

0.83333 repeating


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0.4166666666 repeating to solve this, divide 5 by 12


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its 26 6/9, any time you want a repeating decimal just divide it by 9


Is 125 a repeating decimal?

No, 125 is not a repeating decimal. A repeating decimal is a decimal number that has a repeating pattern of digits after the decimal point. In the case of 125, it is a whole number and does not have any decimal places or repeating patterns. It can be written as 125.0000, but it is still a non-repeating decimal.


What is a reoccurring decimal?

Convert 1/3 to a decimal. It doesn't divide neatly. 0.3333 and the threes keep on going.The decimal is said to be recurring or repeating.


What is terminating decimal and repeating decimal?

A terminating decimal is a decimal number that ends, or terminates, after a certain number of decimal places. For example, 0.75 is a terminating decimal because it ends after two decimal places. A repeating decimal is a decimal number that has a repeating pattern of digits after the decimal point. For example, 0.333... is a repeating decimal because the digit 3 repeats infinitely.


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What is the 2001st digit in the repeating decimal for 1 over 7?

To find the 2001st digit in the repeating decimal for 1/7, we need to understand that 1/7 is a recurring decimal with a repeating pattern of 142857. Since the pattern length is 6 digits, we divide 2001 by 6 to get the remainder, which is 1. Therefore, the 2001st digit in the repeating decimal for 1/7 is the first digit in the repeating pattern, which is 1.