Question

What is 0.9333 repeating as a fraction

Answer 1

The answer as a fraction is 14/15

Answer 2

Answer:

x  = $\frac{84}{90}$.

Step-by-step explanation:

Given  :0.9333

To find : what is 0.9333 repeating as a fraction

Solution : We have given  0.9333

The number 3 is repeating it self .

Let x = 0. 9333

On multiplying both sides by 10 .

10 x = 0.9333 * 10 .

10 x = 9 .333

We can write it as form of x

10 x = 8.4 + 0.9333.

10 x = 8 .4 + x

On  subtracting both sides by x

10 x - x = 8 .4 .

9 x = 8.4

On dividing both sides by 9

x  = $\frac{8.4}{9}$.

x  = $\frac{84]{90}$.

x  = $\frac{84}{90}$.

Therefore, x  = $\frac{84}{90}$.