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d = 54 km
rM = 4 km/h
rB = 6 km/h

We know that if two people started walking towards at the same time, the time travelled at the time of meeting each other is the same. In this case, Maxwell leaves 1 hour earlier. Then, if
tM = x, then
tB = x -1

We know that at the time M & B meet, they would have together travelled the total distance:
Total distance = tM * rM + tB * rB = 54
x * 4 + (x-1) * 6 = 54
4x + 6x - 6 = 54
10x = 60
x = 10
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Bunuel
Maxwell leaves his home and walks toward Brad's house. One hour later, Brad leaves his home and runs toward Maxwell's house. If the distance between their homes is 54 kilometers, Maxwell's walking speed is 4 km/h, and Brad's running speed is 6 km/h. What is the distance traveled by Maxwell?

(A) 16
(B) 18
(C) 20
(D) 24
(E) 30

I understand question as: the diatance travelled by Maxwell when both of them meet.

In the first hour Maxwell walks: (4km/h) * 1 hr = 4 Km

Now the distance between Maxwell and Brad is 54-4 = 50 Km
Both are moving towards each other.

Relative Speed = 6+ 4 = 10 Km/h

They will cross each other at (50/10) hours = 5 hours.

Maxwell walked for these 5 hours = 5 * 4 = 20 Km.

Total distance = 20+ 4 = 24 Km

D is the option.
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Bunuel
Maxwell leaves his home and walks toward Brad's house. One hour later, Brad leaves his home and runs toward Maxwell's house. If the distance between their homes is 54 kilometers, Maxwell's walking speed is 4 km/h, and Brad's running speed is 6 km/h. What is the distance traveled by Maxwell?

(A) 16
(B) 18
(C) 20
(D) 24
(E) 30


Brad Started his travel I hour later,so their distance remains after 1 hour =(54-4)=50

they run 50 km with their individual to meet each other.

So,Each answer choice subtracted by 4 ,indicates Maxwell's traveled distance of 50 km and the rest of the distance traveled must be matched with Brad's traveled distance.

Only Answer Choice D matched this criteria. Maxwell's total travel distance =24,Contribution towards travelling distance of Maxwell=24-4=20,Remained 30km (50-20) is Brad'd traveled distance ,since it is only divisible by Brad's speed(6km/h)


Correct answer D
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Bunuel
Maxwell leaves his home and walks toward Brad's house. One hour later, Brad leaves his home and runs toward Maxwell's house. If the distance between their homes is 54 kilometers, Maxwell's walking speed is 4 km/h, and Brad's running speed is 6 km/h. What is the distance traveled by Maxwell?

(A) 16
(B) 18
(C) 20
(D) 24
(E) 30

I believe that the question should mention- 'what is the distance travelled by Maxwell when they both met'

Maxwell travelled 4 Kms for 1 hr while brad was not moving.

Remaining distance= 50
Relative speed= 4+6= 10

Time travelled to meet each other= 50/10= 5hrs

Maxwell travelled total for 5 hrs or 20 kms + 4 kms = 24 kms

D is the answer
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Bunuel
Maxwell leaves his home and walks toward Brad's house. One hour later, Brad leaves his home and runs toward Maxwell's house. If the distance between their homes is 54 kilometers, Maxwell's walking speed is 4 km/h, and Brad's running speed is 6 km/h. What is the distance traveled by Maxwell?

(A) 16
(B) 18
(C) 20
(D) 24
(E) 30

(54-4)/(4+6)=5 hrs
5*4+4=24 miles for M
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I think the question must be re-worded: what distance did Maxwell walk by the time he met with...
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mvictor
I think the question must be re-worded: what distance did Maxwell walk by the time he met with...

Yeah the question should be reworded. It should specify the point in time for which we are measuring. Maxwell can possibly keep walking for all of the 54 km. The question doesn't specify where to stop so technically he could walk any measure of the distance between 4-54.
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Bunuel
Maxwell leaves his home and walks toward Brad's house. One hour later, Brad leaves his home and runs toward Maxwell's house. If the distance between their homes is 54 kilometers, Maxwell's walking speed is 4 km/h, and Brad's running speed is 6 km/h. What is the distance traveled by Maxwell?

(A) 16
(B) 18
(C) 20
(D) 24
(E) 30

We can let Brad’s time = t, and thus Maxwell’s time = t + 1. Furthermore, since distance = rate x time, Brad’s distance = 6t and Maxwell’s distance = 4(t + 1). Since their total distance is 54 km, we can create the following equation:

Brad’s distance + Maxwell’s distance = 54

6t + 4(t + 1) = 54

6t + 4t + 4 = 54

10t = 50

t = 5

Thus, Maxwell has traveled 4(5 + 1) = 24 km when they meet.

Answer: D
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