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 10 of 35.
Ni333 said:
1 decade ago
Thanks analyser.
Urmm said:
1 decade ago
L.C.M. of 15 & 20 are 60
and 60/15=4
and 60/20=3
so 4+3=7 as numerator
and 60 is denominator
OR
1/15+1/20=[(1*20)+(1*15)]/300=(20+15)/300=35/300=7/60
35 devide by 5 and 300 devide by 5
and 60/15=4
and 60/20=3
so 4+3=7 as numerator
and 60 is denominator
OR
1/15+1/20=[(1*20)+(1*15)]/300=(20+15)/300=35/300=7/60
35 devide by 5 and 300 devide by 5
Pradeepshne said:
1 decade ago
Wow really superb.
Sangeetha said:
1 decade ago
Yes swetha your are right. Its very simple and easy method. Thank you.
Hashir Quraishi said:
1 decade ago
Swetha you rocked.
Gowtham said:
1 decade ago
How came remaining days?
Kamal said:
1 decade ago
I didn't undestand last step.
Akanksha said:
1 decade ago
(1/50+1/20) = (20+15)/300 //This get by cross multiplication.
= 35/300
= 7/60.
How did 300 came?
= 35/300
= 7/60.
How did 300 came?
Neha garg said:
1 decade ago
Let total work is 1
1/15+1/20=x/4
7/60*4=x
that means x=7/15
1-7/15=8/15
1/15+1/20=x/4
7/60*4=x
that means x=7/15
1-7/15=8/15
Fouzia said:
1 decade ago
Fouzia.
How that 7 came I can't got it?
How that 7 came I can't got it?
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