What is 0.75 repeating as a fraction?

Answer 1

0.75 repeating can be represented as 0.757575... in decimal form, where the 75 repeats infinitely. To convert this to a fraction, we can set x = 0.757575..., then multiply by 100 to get 100x = 75.757575.... Subtracting the original equation from the multiplied equation, we get 99x = 75, so x = 75/99. Simplifying this fraction by dividing both the numerator and denominator by their greatest common factor of 3, we get the final fraction as 25/33.

Answer 2

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.

Answer 3

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...