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20 Nov 2024, 11:00
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Still Speed: 27
Average Speed: 26.7
Be sure to select an answer first to save it in the Error Log before revealing the correct answer (OA)!
Difficulty:
45%
(medium)
Question Stats:
69% (02:30) correct
31%
(02:44)
wrong
based on 879
sessions
History
Date
Time
Result
Not Attempted Yet
A cruise ship travels between two islands, Island A and Island B, which are 120 miles apart. The cruise ship operates at a constant speed in still water. However, a current flows at a constant speed of 3 miles per hour.
On the trip from Island A to Island B, the ship travels with the current and completes the journey in 4 hours. On the return trip, against the current, it takes longer to complete the journey.
Based on the above information, select for Still Speed the cruise ship’s speed in still water, in miles per hour and for Average Speed the ship’s average speed for the round trip, in miles per hour.
On the trip from Island A to Island B, the ship travels with the current and completes the journey in 4 hours. On the return trip, against the current, it takes longer to complete the journey.
Based on the above information, select for Still Speed the cruise ship’s speed in still water, in miles per hour and for Average Speed the ship’s average speed for the round trip, in miles per hour.
| Still Speed | Average Speed | |
| 24 | ||
| 25.4 | ||
| 26 | ||
| 26.7 | ||
| 27 | ||
| 28 |
ShowHide Answer
Official Answer
Still Speed: 27
Average Speed: 26.7
21 Nov 2024, 11:00
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1. We need to find the boat’s normal speed and its average speed for the round trip.
2. Let the boat’s normal speed be x. Traveling from Island A to B is with the current, which means the total speed is x + 3.
Then we can put together an equation: \(x + 3 = \frac{120}{4} = 30 \rightarrow x = 27\)mph.
3. Now to find the average speed, we also need to consider the trip from Island B to A.
The time it takes for this trip is \(\frac{120}{27 - 3} = 5\) hours.
4. The average speed equals the total distance traveled divided by the total time or \(\frac{120 + 120}{4 + 5} \approx 26.7\) mph.
5. Our answer will be: Still Speed - 27 mph; Average Speed - 26.7 mph.
BoatIslands1.jpg [ 18.91 KiB | Viewed 5966 times ]
BoatIslands2.jpg [ 18.95 KiB | Viewed 5946 times ]
2. Let the boat’s normal speed be x. Traveling from Island A to B is with the current, which means the total speed is x + 3.
Then we can put together an equation: \(x + 3 = \frac{120}{4} = 30 \rightarrow x = 27\)mph.
3. Now to find the average speed, we also need to consider the trip from Island B to A.
The time it takes for this trip is \(\frac{120}{27 - 3} = 5\) hours.
4. The average speed equals the total distance traveled divided by the total time or \(\frac{120 + 120}{4 + 5} \approx 26.7\) mph.
5. Our answer will be: Still Speed - 27 mph; Average Speed - 26.7 mph.
Attachment:
BoatIslands1.jpg [ 18.91 KiB | Viewed 5966 times ]
Attachment:
BoatIslands2.jpg [ 18.95 KiB | Viewed 5946 times ]
01 Feb 2026, 05:44
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The speed of the Current Sc= 3 miles/hr
The speed of the boat be = Sb
From above table with A to B data,
We can find Sb=27 miles/hr
Sb+3 = 120/4
Sb=27 miles/hr
From B to A,
27-3=120/t
t = 5 hrs
Hence Average speed = 240/9 = 26.7 miles/hr
The speed of the boat be = Sb
| speed | Distance | Time | |
| A to B | Sb + 3 | 120 | 4 hrs |
| B to A | Sb-3 | 120 | t |
From above table with A to B data,
We can find Sb=27 miles/hr
Sb+3 = 120/4
Sb=27 miles/hr
From B to A,
27-3=120/t
t = 5 hrs
Hence Average speed = 240/9 = 26.7 miles/hr
