Aptitude - Decimal Fraction - Discussion
Discussion Forum : Decimal Fraction - General Questions (Q.No. 26)
26.
The correct expression of 6.46 in the fractional form is:
Answer: Option
Explanation:
| 6.46 = 6 + 0.46 = 6 + | 46 | = | 594 + 46 | = | 640 | . |
| 99 | 99 | 99 |
Discussion:
21 comments Page 2 of 3.
Gowsalya said:
9 years ago
How 99 comes in the denominator?
Jayshree said:
9 years ago
How we get 99?
HEMANTH said:
9 years ago
The bar indicates that the nos. are recurring.
x = 6.46464646 ---> (1).
100x = 646.464646 --> (2) (since the bar is given over 2 digits we have to Multiply by 100).
(2) - (1) gives.
99x = 640,
And x = 640/99.
Hope you get it.
x = 6.46464646 ---> (1).
100x = 646.464646 --> (2) (since the bar is given over 2 digits we have to Multiply by 100).
(2) - (1) gives.
99x = 640,
And x = 640/99.
Hope you get it.
(7)
Prakash said:
8 years ago
How to get 99?
Roopa said:
7 years ago
Any number is Divided by 99 will lead to recurring decimal.
Pankaj shah said:
7 years ago
How we got 99 in the denominator? please explain in details.
Khushi said:
6 years ago
How come 594? Please explain it.
Mohit said:
6 years ago
6.46 RECURRING = 0.646 x10.
990 in denominator (from given importent formula),
So, 646-6 x 10 / 990 = 646/99.
990 in denominator (from given importent formula),
So, 646-6 x 10 / 990 = 646/99.
(2)
Murali said:
5 years ago
@All.
I got 646/99 as answer, how can you subtract with 6, when 6 is left side of the decimal? Anyone explain the answer.
I got 646/99 as answer, how can you subtract with 6, when 6 is left side of the decimal? Anyone explain the answer.
(1)
Bindu said:
5 years ago
How to get 99 here? Explain please.
(1)
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