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The relationship is defined by the formula: Distance = Speed × Time. This means that distance traveled is directly proportional to both speed and time. If speed increases, distance increases if time remains constant, and vice versa. |
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The formula for calculating speed is Speed = Distance / Time. For example, if a car travels 300 km in 5 hours, its speed is Speed = 300 km / 5 h = 60 km/h. |
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If a runner covers a distance of 10 km in 50 minutes, what is their speed in km/h? Hint: Convert time from minutes to hours before using the formula Speed = Distance / Time. |
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First, convert 50 minutes to hours: 50 minutes = 50/60 hours = 5/6 hours. Then, use the formula: Speed = Distance / Time = 10 km / (5/6 h) = 10 km × (6/5) = 12 km/h. |
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A car travels 120 km in 1.5 hours. How long will it take to travel an additional 180 km at the same speed? Hint: First, find the speed and then calculate the time for the additional distance. |
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First, calculate the speed: Speed = Distance / Time = 120 km / 1.5 h = 80 km/h. Next, calculate the time for 180 km: Time = Distance / Speed = 180 km / 80 km/h = 2.25 hours. |
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Two trains leave the same station at the same time, Train A travels at 70 km/h and Train B at 90 km/h. How far apart will they be after 2 hours? Hint: Calculate the distance each train travels and find the difference. |
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Distance of Train A = Speed × Time = 70 km/h × 2 h = 140 km. Distance of Train B = 90 km/h × 2 h = 180 km. The distance apart = 180 km - 140 km = 40 km. |
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If a cyclist and a motorist travel the same distance of 100 km, and the cyclist's speed is 15 km/h while the motorist's speed is 60 km/h, who arrives first and by how much time? Hint: Calculate the time taken by each. |
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Time for cyclist = Distance / Speed = 100 km / 15 km/h = 6.67 hours. Time for motorist = 100 km / 60 km/h = 1.67 hours. The motorist arrives first. Time difference = 6.67 - 1.67 = 5 hours. |
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A boat travels upstream at 10 km/h and downstream at 15 km/h. What is the average speed of the boat for a round trip of 30 km upstream and 30 km downstream? Hint: Use the formula for average speed: Average Speed = Total Distance / Total Time. |
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Total distance = 30 km upstream + 30 km downstream = 60 km. Time upstream = 30 km / 10 km/h = 3 hours. Time downstream = 30 km / 15 km/h = 2 hours. Total time = 3 + 2 = 5 hours. Average Speed = 60 km / 5 h = 12 km/h. |
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The relationship is given by the formula: Distance = Speed × Time. This means that distance is equal to the product of speed and the time traveled. |
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The formula for calculating speed is Speed = Distance / Time. For example, if a runner covers a distance of 100 meters in 20 seconds, the speed is Speed = 100 m / 20 s = 5 m/s. |
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If a vehicle travels at a speed of 80 km/h for 3.5 hours, how far does it travel? Hint: Use the formula Distance = Speed × Time. |
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Using the formula: Distance = Speed × Time, we find Distance = 80 km/h × 3.5 h = 280 km. Thus, the vehicle travels 280 kilometers. |
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A jogger runs 10 km in 50 minutes. What is her average speed in km/h? Hint: Convert time to hours before calculating average speed. |
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First, convert 50 minutes to hours: 50 min = 50/60 hours = 5/6 hours. Then, Average Speed = Total Distance / Total Time = 10 km / (5/6) h = 10 km × (6/5) = 12 km/h. |
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A train travels 240 km at a speed of 60 km/h. How long does the journey take? Hint: Use the formula Time = Distance / Speed. |
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Using the formula: Time = Distance / Speed, we find Time = 240 km / 60 km/h = 4 hours. Therefore, the journey takes 4 hours. |
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Two cars start from the same point and travel in the same direction. Car A travels at 70 km/h and Car B at 90 km/h. How far apart are they after 2 hours? Hint: Calculate the distance covered by each car and subtract. |
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Distance covered by Car A = 70 km/h × 2 h = 140 km. Distance covered by Car B = 90 km/h × 2 h = 180 km. Distance apart = 180 km - 140 km = 40 km. |
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If a cyclist travels at a speed of 15 km/h and takes a break for 30 minutes after riding for 1.5 hours, what distance does he cover before the break? Hint: Calculate using Distance = Speed × Time. |
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Distance = Speed × Time = 15 km/h × 1.5 h = 22.5 km. Thus, the cyclist covers 22.5 kilometers before the break. |
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A car travels from City A to City B, a distance of 300 km, at an average speed of 75 km/h. If the car stops for 1 hour, what is the total time for the journey? Hint: First calculate the travel time without the stop. |
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Travel time without the stop = Distance / Speed = 300 km / 75 km/h = 4 hours. Total time = 4 hours + 1 hour (stop) = 5 hours. |