The answer depends on what string is repeating. It is not clear from the question whether the recurring fraction is meant to be 0.757575... or 0.755555... .
It is 75/99 which can be simplified if required.
Oh, isn't that just lovely? Let's think of it as a happy little fraction. If we call 0.75 repeating "x," we can multiply x by 100 to get 100x = 75. Then, we can subtract x from 100x to get 99x = 75, which simplifies to x = 75/99. And there you have it, a beautiful fraction representing 0.75 repeating.
Well, isn't that just a happy little question! When we have a repeating decimal like 8.3 with the 3 repeating, we can express it as a fraction by understanding that the repeating part is 0.3. So, 8.3 repeating is the same as 8.333..., which can be written as the fraction 25/3. Just like painting, it's all about breaking things down into simpler parts to create something beautiful.
If you mean: 0.151515.....repeating then as a fraction it is 5/33
0.13333333 repeating in fraction = 12/90 or 2/15
To convert a repeating decimal to a fraction, let x = -6.8. Multiply the repeating decimal by a power of 10 to eliminate the repeating part. Therefore, 10x = -68.8888.... Subtract the original equation from this to get 9x = -75, which simplifies to x = -75/9. Thus, the fraction form of -6.8 repeating decimal is -75/9.
It is 75/99 which can be simplified if required.
If that's 75 repeating then as a fraction it is 25/33 in its simplest form
Oh, isn't that just lovely? Let's think of it as a happy little fraction. If we call 0.75 repeating "x," we can multiply x by 100 to get 100x = 75. Then, we can subtract x from 100x to get 99x = 75, which simplifies to x = 75/99. And there you have it, a beautiful fraction representing 0.75 repeating.
To express 0.75 repeating (0.757575...) as a fraction, let ( x = 0.757575...). By multiplying both sides by 100, we get ( 100x = 75.757575...). Subtracting the original equation from this gives ( 100x - x = 75.757575... - 0.757575...), leading to ( 99x = 75). Thus, ( x = \frac{75}{99}), which simplifies to ( \frac{25}{33}). Therefore, 0.75 repeating as a fraction is ( \frac{25}{33} ).
0.78 repeating as a fraction = 78/99
Well, isn't that just a happy little question! When we have a repeating decimal like 8.3 with the 3 repeating, we can express it as a fraction by understanding that the repeating part is 0.3. So, 8.3 repeating is the same as 8.333..., which can be written as the fraction 25/3. Just like painting, it's all about breaking things down into simpler parts to create something beautiful.
If you mean: 0.151515.....repeating then as a fraction it is 5/33
What is 1.49 repeating (9 is repeating)
The fraction for .4 repeating is 2/5.
0.13333333 repeating in fraction = 12/90 or 2/15
0.54 repeating as a fraction = 54/99 or 6/11