Aptitude - Time and Work - Discussion
Discussion Forum : Time and Work - General Questions (Q.No. 1)
1.
A can do a work in 15 days and B in 20 days. If they work on it together for 4 days, then the fraction of the work that is left is :
Answer: Option
Explanation:
| A's 1 day's work = | 1 | ; |
| 15 |
| B's 1 day's work = | 1 | ; |
| 20 |
| (A + B)'s 1 day's work = | ![]() |
1 | + | 1 | ![]() |
= | 7 | . |
| 15 | 20 | 60 |
| (A + B)'s 4 day's work = | ![]() |
7 | x 4 | ![]() |
= | 7 | . |
| 60 | 15 |
| Therefore, Remaining work = | ![]() |
1 - | 7 | ![]() |
= | 8 | . |
| 15 | 15 |
Discussion:
347 comments Page 16 of 35.
Jansi said:
1 decade ago
I understood upto 7/15. I can't understand how they are telling total work 1. From that they were minusing 7/15 can you explain me.
Gurdeep said:
1 decade ago
@Jansi.
Both A and B doing the same (one) work, not different work.
Both A and B doing the same (one) work, not different work.
Aravind said:
1 decade ago
We have to divide the denominator by its common divisible number and cross multiply it in numerator so you will get 7 then mutilply the highest remainder of lcm with the lowest denominator. You will get answer.
Thiyagu said:
1 decade ago
How the 0.53333 come 8/15 ?
Shrikant said:
1 decade ago
a/b + c/d.
= a*d/b*d + c*b/b*d.
= ad+cb/b*d.
Maths rule if denominator not equal if equal directly cross multiplication.
= a*d/b*d + c*b/b*d.
= ad+cb/b*d.
Maths rule if denominator not equal if equal directly cross multiplication.
Shamanth Kumar Sm said:
1 decade ago
Can you explain how is 7/60 came?
Rajendra said:
1 decade ago
Good explanation but I can't understand how the 1- (7/15) is became 8/15.
Ellaiah Malli said:
1 decade ago
For 7/60.
It is necessary to add both 1/15 and 1/20.
But the denominators are different.
So first we equals the denominators by multiplying with.
Two different alternatives.
i.e.
1/15*4/4.
Because whenever we want to gave an alternative for multiplying.
It should applicable to both numerator and denominator.
That's why we use 4/4 for 1/15.
As the same way for 1/20.
We multiplying with 3.
i.e.
1/20*3/3.
Why I'm particularly take 4/4 and 3/3 particularly is.
This is the minimum stage to equal both denominators, understand.
Now it is easy to add.
It is necessary to add both 1/15 and 1/20.
But the denominators are different.
So first we equals the denominators by multiplying with.
Two different alternatives.
i.e.
1/15*4/4.
Because whenever we want to gave an alternative for multiplying.
It should applicable to both numerator and denominator.
That's why we use 4/4 for 1/15.
As the same way for 1/20.
We multiplying with 3.
i.e.
1/20*3/3.
Why I'm particularly take 4/4 and 3/3 particularly is.
This is the minimum stage to equal both denominators, understand.
Now it is easy to add.
Nishi said:
1 decade ago
How did you get 7/15 after simplifying 7/60 ? Didn't understand the simplification of 7/60 to 7/15 Please explain.
Latha said:
1 decade ago
Work done=>4*(1/15)+4*(1/20) = 7/15.
Remaining work = 1-7/15.
= 8/15.
Option D.
Remaining work = 1-7/15.
= 8/15.
Option D.
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