A scooterist travels at 30 km/h along straight path for 20 min. What i...
If the scooter is travelling at precisely 30km/h in a perfectly straight line.
We know 1 hour=60 minutes
Therefore to calculate the distance traveled in the started fraction of the hour.
Therefore 10km is the distance traveled in 20 minutes of travelling at a speed of 30km/h
View all questions of this test
A scooterist travels at 30 km/h along straight path for 20 min. What i...
Explanation:
To solve this problem, we'll use the formula for distance:
Distance = Speed x Time
Step-by-Step Explanation:
1. - Speed = 30 km/h
- Time = 20 minutes
2. Convert time to hours:
Since speed is in kilometers per hour (km/h), we need to convert the time from minutes to hours.
20m = 20/60hr = 1/3hr
3. Use the formula:
Distance = Speed x Time = 30km/h x 1/3hr
4. Calculate the distance:
Distance = 30km x 1/3 = 10km
Final Answer:
The scooterist travels a distance of 10 kilometers.
A scooterist travels at 30 km/h along straight path for 20 min. What i...
To determine the distance traveled by the scooterist, we can use the formula distance = speed × time.
Given:
Speed = 30 km/h
Time = 20 min
Converting the time to hours:
20 min = 20/60 = 1/3 hours
The formula for distance can be modified to:
Distance = Speed × Time
Substituting the given values:
Distance = 30 km/h × 1/3 hours
Simplifying:
Distance = (30 × 1/3) km
Distance = 10 km
Therefore, the distance traveled by the scooterist is 10 km.
Explanation:
The formula distance = speed × time is commonly used to calculate the distance traveled when the speed and time are known. In this case, the scooterist's speed is given as 30 km/h, and the time is given as 20 minutes.
To use the formula, we convert the time to hours by dividing it by 60 (since there are 60 minutes in an hour). In this case, 20 minutes is equal to 1/3 hours.
Substituting the values into the formula, we multiply the speed (30 km/h) by the time (1/3 hours) to find the distance.
After simplifying the equation, we find that the distance traveled by the scooterist is 10 km.
Therefore, the correct answer is option A) 10 km.