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Amity007
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Amity007
On a typical day, Jimmy leaves home at 5:00 PM, drives at a constant 35 mph to his wife's office, picks her up at 6:00 PM, and they reach home at 7:00 PM. One Friday, the office closed at 5:00 PM, and his wife immediately started biking toward home at a constant speed. Jimmy left at 5:00 PM as usual, met her en route, and they arrived home 15 minutes earlier than usual. What was her cycling speed?

A. 4 mph
B. 5 mph
C. 5.5 mph
D. 6 mph
E. 6.5 mph
On a normal day, Jimmy drives from 5:00 to 6:00 at 35 mph, so the office is 35 miles from home.

On Friday they reached home 15 minutes earlier, i.e. at 6:45 PM, so total time Jimmy drove from 5 PM is 1 hour 45 minutes => \(1 + \frac{3}{4}\) hours => \(\frac{7}{4}\) hours

Let t be the time Jimmy drove before meeting his wife => he will drive for the same time to home after picking his wife, thus t + t = \(\frac{7}{4}\) => t = \(\frac{7}{8}\)

Meeting point is Jimmy's driving speed * time taken to meet his wife => \(35 * \frac{7}{8}\) miles from home

Wife has biked \(35 - 35 * \frac{7}{8} = 35 * \frac{1}{8}\) miles from office for \(\frac{7}{8}\) hours

Her cycling speed = \((35*1/8) / (7/8)\) = 5 mph

Answer B.
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