What is 3.3 repeating in to a fraction?

Answer 1

Ah, what a happy little question! When we have a repeating decimal like 3.3 with the 3 repeating, we can turn it into a fraction by understanding that the repeating part represents a repeating pattern. So, 3.3 repeating is the same as 3.333... which can be written as 10/3. Just like painting, it's all about seeing the beauty in the patterns and finding joy in the process!

Answer 2

Oh, dude, you're hitting me with the math questions, huh? So, 3.3 repeating is the same as 3.333... forever. To turn that into a fraction, you can just call it x and subtract 10x from 33.3 repeating, which gives you 9x equals 30, and then x equals 30 over 9, which simplifies to 10 over 3 or 3 and 1/3. Math, man, it's wild.

Answer 3

To convert the decimal 3.3 repeating to a fraction, we can set x = 3.3 repeating and subtract the non-repeating part from the repeating part. This gives us x = 3.3 repeating and 10x = 33.3 repeating. Subtracting the two equations gives 9x = 30, so x = 30/9 = 10/3. Therefore, 3.3 repeating is equivalent to the fraction 10/3.

Answer 4

Oh honey, 3.3 repeating is just a fancy way of saying 3 and a third. So, if you want to turn that into a fraction, it's 10/3. Simple as that, darling.

Answer 5

3.333... = 3 3/9 = 3 1/3 (as a mixed number) = (3x3+1)/3 = 10/3 (as an improper fraction)