8/4/2023 0 Comments Easy math test answers![]() ![]() Therefore, the higher the speed the less time it takes to arrive at a destination.Īlso, speed and time relate to each other by the same inverse ratio, which means that if the speed is 5 times higher then the time it takes to arrive at a destination is 5 times less (or 1/5 the time). Note that it’s important to remember that in ‘Travel questions’ speed and time are inversely related. It took Steve 10 minutes to complete the same distance. Therefore, to find the number of minutes it took Steve to complete the distance, divide Mike’s time (50 minutes) by 5: ![]() Hence, Steve is 5 times faster than Mike, which means it took him fifth the time it took Mike to complete the same distance. ![]() Steve drove the same rout at a speed of 30 mph. How long, in minutes, did it take Steve to complete the distance?Īccording to the question, Mike ran the route at a speed of 6 mph and a total time of 50 minutes. Steve drove his car on the same route at a speed of 30 mph. Mike ran the route between the Town Council and the schoolhouse at a speed of 6 mph and a total time of 50 minutes. Here’s an example of a travel word problem that’s similar in format to a question from the real CCAT: The basic formula that’s used in these problems is distance = rate × time.ĬCAT’s word problems are presented in the form of a short story and show several answer choices (only one is correct).
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