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# what is 0.580 as a repeated fraction?

The answer depends on what string is repeating. It is not clear from the question whether the recurring fraction is meant to be 0.580580580... or 0.5808080... The answer depends on what string is repeating. It is not clear from the question whether the recurring fraction is meant to be 0.580580580... or 0.5808080...
bro guys... in order to be a repeated fraction, u add as many 9's as how many numbers there are after the decimal, so in this case it would be 580/999 reduced.
0.580 can be represented as a repeating decimal: 0.580 = 580/1000. To convert it to a repeating fraction, you can subtract the non-repeating decimal part (0.580 - 0.580 = 0) and divide the result by the decimal base (1/1000).
0.580 can be represented as a fraction with repeating decimal component as follows: 0.580 = 580 / 1000 = 29 / 50 So, the repeating fraction representation of 0.580 is 29/50 with the repeating decimal component being 0.29.
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## A number a power of a variable or a product of the two is a monomial while a polynomial is the of monomials

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0.580 can be expressed as the repeating decimal 580/1000. To convert it to a repeating fraction, you can find the least common multiple of the denominator (1000) and the digits that repeat (580). In this case, the least common multiple is 2000. You can then express the repeating decimal as a fraction with a numerator of the repeating digits (580) and a denominator of the least common multiple of the repeating digits and the original denominator (2000).

so,

0.580 = 580/1000 = 580/2000 0.580 = 29/50 = 58/100 = 116/200 = 232/400 = 464/800 = 928/1600 = 1856/3200 = 3712/6400 = 7424/12800 = etc. The answer depends on what string is repeating.

As a fraction, the answer is = 29/50.

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