Card: 2 / 24 |
The formula for calculating distance is Distance = Speed × Time. This means that if you know the speed of an object and the time it has been traveling, you can find the distance it has covered. |
Card: 3 / 24 |
If a car travels at a speed of 60 miles per hour for 2 hours, how far does it travel? |
Card: 4 / 24 |
Using the formula Distance = Speed × Time, we can calculate the distance: Distance = 60 miles/hour × 2 hours = 120 miles. |
Card: 5 / 24 |
A train travels 150 miles at a speed of 75 miles per hour. How long does the journey take? |
Card: 6 / 24 |
To find the time taken, we can rearrange the distance formula to Time = Distance / Speed. Thus, Time = 150 miles / 75 miles/hour = 2 hours. |
Card: 8 / 24 |
To find the average speed, use the formula Speed = Distance / Time. Here, Speed = 30 miles / 1.5 hours = 20 miles per hour. |
Card: 9 / 24 |
A person walks 5 miles in 1 hour and then runs 5 miles in 30 minutes. What is their average speed for the entire trip? |
Card: 10 / 24 |
First, calculate the total distance: 5 miles + 5 miles = 10 miles. Next, calculate the total time: 1 hour + 0.5 hours = 1.5 hours. Then, use the average speed formula: Average Speed = Total Distance / Total Time = 10 miles / 1.5 hours = 6.67 miles per hour. |
Card: 14 / 24 |
Average Speed = Distance / Time. Thus, Average Speed = 120 km / 2 h = 60 km/h. |
Card: 15 / 24 |
If two trains are moving towards each other at speeds of 60 km/h and 90 km/h, how far apart are they if they meet in 1 hour? |
Card: 16 / 24 |
Total Speed = 60 km/h + 90 km/h = 150 km/h. Distance = Speed × Time = 150 km/h × 1 h = 150 km. |
Card: 17 / 24 |
A person cycles from point A to point B, a distance of 24 km, at a speed of 12 km/h. How long does the journey take? |
Card: 19 / 24 |
If a runner completes a 10 km race in 40 minutes, what is their average speed in km/h? |
Card: 20 / 24 |
First convert 40 minutes to hours: 40 min = 40/60 h = 2/3 h. Average Speed = Distance / Time = 10 km / (2/3) h = 15 km/h. |
Card: 23 / 24 |
Two cyclists start from the same point and ride in opposite directions at speeds of 10 km/h and 15 km/h. How far apart will they be after 2 hours? |