Form 4: Motion, Speed, and Time Proportions
Solve proportional problems involving distance, speed, and time relationships. Practice determining rates and predicting motion outcomes using constant ratios.
Questions
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MultiChoice
A runner keeps a constant speed of 6 mph. Is distance proportional to time?
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MultiChoice
In 2 hours a car goes 100 miles; in 4 hours it goes 200 miles. Is distance proportional to time?
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MultiChoice
A cyclist rides 12 miles in hour 1, 10 miles in hour 2, and 8 miles in hour 3. Proportional?
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MultiChoice
A train travels at 80 km/h. How much distance does it cover in t hours? Is it proportional?
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MultiChoice
A taxi charges $3 flat pickup fee plus $2 per mile. Is total cost proportional to miles?
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MultiChoice
Plane flying at 500 mph: (1 hr, 500 mi), (3 hrs, 1500 mi), (5 hrs, 2500 mi). Proportional?
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MultiChoice
Walking speed: 3 mph for 1 hour, then stopping for 1 hour. Is distance proportional to total time?
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MultiChoice
Does the formula d = 65t represent a proportional relationship?
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MultiChoice
A boat travels 15 miles in 1 hr, 30 miles in 2 hrs, 45 miles in 3 hrs. Is this proportional?
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MultiChoice
Car speed increases by 5 mph every minute. Is speed proportional to time?
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MultiChoice
Car location = 20 + 50t (starts 20 miles from home). Is distance from home proportional to t?
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MultiChoice
Elevator descends 4 feet per second. Is depth proportional to time?