Aptitude - Boats and Streams - Discussion
Discussion Forum : Boats and Streams - General Questions (Q.No. 12)
12.
A man can row three-quarters of a kilometre against the stream in 11
minutes and down the stream in 7
minutes. The speed (in km/hr) of the man in still water is:


Answer: Option
Explanation:
We can write three-quarters of a kilometre as 750 metres,
and 11 minutes as 675 seconds.
Rate upstream = | ![]() |
750 | ![]() |
= | 10 | m/sec. |
675 | 9 |
Rate downstream = | ![]() |
750 | ![]() |
= | 5 | m/sec. |
450 | 3 |
![]() |
1 | ![]() |
10 | + | 5 | ![]() |
2 | 9 | 3 |
= | 25 | m/sec |
18 |
= | ![]() |
25 | x | 18 | ![]() |
18 | 5 |
= 5 km/hr.
Discussion:
42 comments Page 1 of 5.
Laxman Pawar said:
5 years ago
When we cross multiply, we should get as 10.
15/2*3/4 = 10,
45/4*4/3 = 15,
10-15 = 5,
So, the Answer is 5.
15/2*3/4 = 10,
45/4*4/3 = 15,
10-15 = 5,
So, the Answer is 5.
(3)
Dilip Kumar said:
5 years ago
@MGanesh.
How did you take 3/4/15/2*60?
How did you take 3/4/15/2*60?
(1)
M Ganesh said:
5 years ago
3 Quarters means-3/4th km.
Time taken for upstream- 45/4 min.
Time taken for downstream-15/2 min.
We need to calculate upstream and downstream.
Upstream-3/4/45/4*60.
= 4km/hr.
Downstream=3/4/15/2*60.
=6km/hr.
Sb - sw = 4.
Sb + sw = 6.
Solving this eqn we will get;
Sb = 5km.
Time taken for upstream- 45/4 min.
Time taken for downstream-15/2 min.
We need to calculate upstream and downstream.
Upstream-3/4/45/4*60.
= 4km/hr.
Downstream=3/4/15/2*60.
=6km/hr.
Sb - sw = 4.
Sb + sw = 6.
Solving this eqn we will get;
Sb = 5km.
(11)
Malay said:
5 years ago
Don't understand this sum, how to find the speed of man?
(1)
Ansh said:
6 years ago
@All.
Here, the speed of man is asked then why you have calculated the rate of water? Please explain me.
Here, the speed of man is asked then why you have calculated the rate of water? Please explain me.
(2)
Ganga said:
6 years ago
Here,we r asked to find ' speed of the man in still water.
It can be given as (u+v)/2.....i.e.,u->upstream speed & v-> downstream speed...
To find 'u':
Upstream speed = distance/time (here, time in min can be converted into hrs)
u=(3/4)/(3/16)
u=4 km/hr.
Like abv, find v
v=(3/4)/(1/8),
v= 6 km/hr.
Atlast, speed of the man in still water = (u+v)/2 = (4+6)/2 = 5 km/hr.
It can be given as (u+v)/2.....i.e.,u->upstream speed & v-> downstream speed...
To find 'u':
Upstream speed = distance/time (here, time in min can be converted into hrs)
u=(3/4)/(3/16)
u=4 km/hr.
Like abv, find v
v=(3/4)/(1/8),
v= 6 km/hr.
Atlast, speed of the man in still water = (u+v)/2 = (4+6)/2 = 5 km/hr.
(1)
Rakesh said:
7 years ago
How come to down stream? Anyone help me to get it.
CHULBUL SING said:
7 years ago
How come 450? Please explain.
Hari Gudapati said:
7 years ago
First, we convert minutes to hours i.e, 11 1/4 min to 45/4*60 hrs also 7 1/2 min to 15/2*60 hrs.
Apply formula speed = distance/ time (km/hr).
Rate upstream = 3/4 x 4x60 / 45 = 4 km/hr.
Rate downstream = 3/4 x 8/1 = 6 km/hr.
The speed of a man in still water = 1/2(4+6)= 5 km/hr.
Apply formula speed = distance/ time (km/hr).
Rate upstream = 3/4 x 4x60 / 45 = 4 km/hr.
Rate downstream = 3/4 x 8/1 = 6 km/hr.
The speed of a man in still water = 1/2(4+6)= 5 km/hr.
(1)
Cidhu said:
7 years ago
thank u @Sanchit
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