Aptitude - Decimal Fraction - Discussion
Discussion Forum : Decimal Fraction - General Questions (Q.No. 9)
9.
(0.1667)(0.8333)(0.3333) | is approximately equal to: |
(0.2222)(0.6667)(0.1250) |
Answer: Option
Explanation:
Given expression |
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= 2.50 |
Discussion:
43 comments Page 2 of 5.
Samreen said:
9 years ago
According to vulgar fractions;
If given 0.1666 = (16 - 1)/90 = 15/90 = 1/6.
But here 0.1667 so can we consider it as 0.1666.
If given 0.1666 = (16 - 1)/90 = 15/90 = 1/6.
But here 0.1667 so can we consider it as 0.1666.
(1)
BRK said:
1 decade ago
@Rakesh:
0.1667 is equivalent to (16-1)/90(by RECURRING DECIMAL) we get 1/6. 5/6 is equal to (83-8)/90.
0.1667 is equivalent to (16-1)/90(by RECURRING DECIMAL) we get 1/6. 5/6 is equal to (83-8)/90.
Shahid said:
1 decade ago
Refer to conversion of recurring numbers to vulgar fractions in.
Important formulas section.
Important formulas section.
Sai said:
3 years ago
How the simplification is done?
I'm not able to understand. Please explain this in detail.
I'm not able to understand. Please explain this in detail.
(2)
Sai Manohar said:
9 years ago
Cant we solve using round off method like
(2 * 8 * 3)/(2 * 7 * 1) = 3.4.
Am I right?
(2 * 8 * 3)/(2 * 7 * 1) = 3.4.
Am I right?
Utkarsh said:
1 decade ago
If we take the approx. Value then our answer is effected or not? please tell me.
Divya said:
1 decade ago
How can find the shortcut method because could not easy away form in the method?
Shabana said:
3 years ago
I didn't understand the concept behind 0.1250 =125/1000.
Anyone, please explain
Anyone, please explain
(7)
Satish said:
1 decade ago
0.1667 can be treated as 0.16666 since they are asking for approximate values.
Ratika said:
1 decade ago
@Ashique.
If we subtract 10x = 1.667 from x = 0.1667 then we get 9x = 1. 5003
If we subtract 10x = 1.667 from x = 0.1667 then we get 9x = 1. 5003
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