Cities and are miles apart. Alicia lives in and Beth lives in . Alicia bikes towards at 18 miles per hour. Leaving at the same time, Beth bikes toward at 12 miles per hour. How many miles from City will they be when they meet?
Question
Cities and are miles apart. Alicia lives in and Beth lives in . Alicia bikes towards at 18 miles per hour. Leaving at the same time, Beth bikes toward at 12 miles per hour. How many miles from City will they be when they meet?
Solution
The problem seems to be missing some specific details such as the names of the cities and the distance between them. However, the solution can still be found using the given information.
Here's how to solve it:
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First, we need to find out how long it will take for Alicia and Beth to meet. Since they are biking towards each other, we can add their speeds together. So, 18 mph (Alicia's speed) + 12 mph (Beth's speed) = 30 mph (their combined speed).
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To find out how long it will take for them to meet, we would normally divide the total distance by their combined speed. However, since the distance is not given in the problem, we'll call it 'D' for now. So, the time it takes for them to meet would be D/30 hours.
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To find out how far Alicia will have traveled in that time, we multiply her speed by the time. So, she will have traveled 18*(D/30) miles = 0.6D miles.
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Therefore, when they meet, they will be 0.6D miles from Alicia's city, City A.
Please replace 'D' with the actual distance between the cities to get a numerical answer.
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