The distance traveled in the york canal is one-half the distance traveled on stover lake. The correct option is C.
A ratio shows us the number of times a number contains another number.
Given that Going through York Canal, Darius drives 5 miles in 15 minutes. Therefore, the distance traveled by him in this time period is 5 miles. And his speed is,
Speed = Distance / Time
= 5 miles / 15 minutes
= (1/3) miles per minutes
Also, as he crosses Stover Lake, he drives 30 minutes at the same average speed. Therefore, the distance that is traveled by him is,
Distance = Speed × Time
= (1/3) miles per minute × 30 minutes
= 10 miles
Further, if we take the ratio of the distance of the two, then we can write,
Distance traveled in the York canal = (1/2) Distance traveled in Strover Lake
Hence, The distance traveled in the york canal is one-half the distance traveled on stover lake.
The complete question is:
Darius takes his family on an afternoon boat ride. Going through the york canal, he drives 5 miles in 15 minutes. Later on, as he crosses stover lake, he drives 30 minutes at the same average speed. Which statement about the distance is true?
A : The distance traveled in the york canal is 15 miles less than the distance traveled on stover lake.
B : The distance in the york canal is twice the distance traveled on stover lake.
C: The distance traveled in the york canal is one-half the distance traveled on stover lake.
D: The distance traveled in the york canal and stover lake are the same.
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Answer:
Step-by-step explanation:
Given that Darius takes his family on an afternoon boat ride.
First he drives 5 miles in 15 minutes.
Next he drives 30 minutes at the same rate i.e. 5 m/15 min or 20 miles/hour
Since speed is 20 miles/hour, it follows that he travels 10 miles in 30 minutes.
So the true statement is
he travels 10 miles in 30 minutes
Concept used:
Distance travelled = speed x time
Speed =average speed normally denoted by miles per bour
Let x represent speed of kayak in the still water.
We have been given that a kayaker paddles 2 km upstream in the same time that it takes to paddle 3 km downstream. The average speed of the current is 1 km/h.
Speed of kayak upstream would be speed of kayak in still water minus speed of the current that is .
Speed of kayak downstream would be speed of kayak in still water plus speed of the current that is .
Time taken to travel 2 km upstream would be .
Time taken to travel 3 km upstream would be .
Since both times are equal, so we can equate both expressions as:
Cross multiply:
Therefore, the average speed of Kayak in still water is 5 km per hour.
Approximately how high up the tree does the top of the ladder reach?
2.4 feet
6.0 feet
9.2 feet
10.8 feet
Answer:
the answer is 9.2 took a test on it got 100%
Step-by-step explanation:
Answer:
4
Step-by-step explanation:
There are more than one. It is the hundred and thousands place (if you are asking me to add first.)