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Davis covered 6 miles in 1 hour.
Rest 70 miles is covered at a relative speed of (6+4) miles/hr. Hence, 70/10 = 7 hours until they meet.
Distance from Vista View is the speed at which Ambrose was travelling. Hence, 7*4 = 28 miles
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Bunuel
Ambrose and Davis arranged to meet along a path from Vista View to Bathing Point, Ambrose starts at 10 a.m. walking from Vista View toward Bathing Point an average speed of 4 miles per hour. If Davis starts walking the 76 miles from Bathing Point to Vista View at 9 a.m. walking at 6 miles per hour, how far from Vista View will they meet?

A. 48
B. 42
C. 30.4
D. 28
E. 24.4

We have a converging problem in which we can use the following formula:

distance of Ambrose + distance of Davis = total distance = 76

We are given that Ambrose starts walking at 10 a.m. at a rate of 4 mph and that Davis starts walking at 9 a.m. at a rate of 6 mph. Thus, we can let Ambrose’s time = t and Davis’s time = t + 1.

Thus, Davis’s distance = 6(t + 1) = 6t + 6 and Ambrose’s distance = 4t. Plugging this into our original equation, we have:

6t + 6 + 4t = 76

10t + 6 = 76

10t = 70

t = 7

Thus, when the two met, Ambrose had traveled 7 x 4 = 28 miles, so they were 28 miles from Vista View.

Answer: D
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