Hi, hope this helps :)
Feel free to ask me if you do not understand. I used the elimination method.
What is 0.9333 repeating as a fraction
2 answers:
Answer:
x = .
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 = .
x = .
x = .
Therefore, x = .
You might be interested in
we must do the following:
0
1
2
3
4
5
6
7
8
9
select the major, the minor and the half and add, like this:
therefore:
also:
the groups are:
(9,0,1,5); (7,6,2); (8,4,3)