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What else can I help you with?
What is the fraction of the repeating decimal 0.46?
23/50 = 0.46 . . .
Is the fraction 13 a terminating or repeating decimal?
It is a repeating decimal.
How can a repeating decimal turn into fraction?
decimal and repeating bar
How do you convert 0.2 a repeating decimal into a fraction?
0.2 a repeating decimal into a fraction = 2/9
How do you write the repeating decimal 1.1 as a fraction?
repeating decimal 1.1 as a fraction = 10/9
What is the decimal fraction 0.232323...?
If that is 23 repeating then as a fraction it is 23/99
What is the fraction of the repeating decimal 0.46?
23/50 = 0.46 . . .
What is the decimal of the fraction 21 and 23?
It is 0.9130434782608695652173 with the underlined string repeating forever.
What is the fraction of the repeating decimal 0.7...?
The fraction of the repeating decimal 0.7... is 7/9
How can a repeating decimal turn into fraction?
decimal and repeating bar
Is the fraction 13 a terminating or repeating decimal?
It is a repeating decimal.
How do you convert 0.2 a repeating decimal into a fraction?
0.2 a repeating decimal into a fraction = 2/9
How do you write the repeating decimal 1.1 as a fraction?
repeating decimal 1.1 as a fraction = 10/9
How do you determine whether you can write a given decimal as a fraction?
If the decimal is terminating or repeating then it can be written as a fraction. Decimal representations which are non-terminating and non-repeating cannot be expressed as a fraction.
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.
When you write a repeating decimal into a fraction why does the fraction always have only 9s or 9s and 0s as digits in the denominator?
When converting a repeating decimal into a fraction, the reason the denominator consists of 9s or a combination of 9s and 0s is rooted in the nature of the decimal system. Each digit in the repeating part corresponds to a division by powers of 10, while the repeating cycle creates a geometric series. The formula for converting a repeating decimal to a fraction effectively captures this series, resulting in a denominator that is a series of 9s for each repeating digit, and 0s for any non-repeating digits that precede the repeating section. For example, in the decimal 0.666..., the repeating '6' creates a fraction with a denominator of 9, while a decimal like 0.1(23) would result in a denominator of 990, reflecting both the repeating and non-repeating parts.
What is 0.428571429 as a fraction?
The decimal 0.428571429 can be expressed as the fraction 3/7. This is because the decimal is a repeating decimal that represents the fraction when simplified. Specifically, 0.428571 is a repeating sequence of the digits 428571, corresponding to the fraction 3/7.
