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Bunuel
Two cars started from the same point and traveled on a straight course in opposite directions for exactly 2 hours, at which time they were 208 miles apart. If one car traveled, on average, 8 miles per hour faster than the other car, what was the average speed of faster car for the 2-hour trip?

A. 32 mph
B. 40 mph
C. 48 mph
D. 56 mph
E. 64 mph

speed of A = x
speed of B = x+8
distance travelled in 2 hrs
2x+2x+16=208
4x=192
x=48
speed of B; 48+8;56
IMO D
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CAR 2................................O......................................CAR 1
<....................................208....................................>
D 208 - D
S1 S2=S1+8



S2 = S1+8
(208 - D)/2 = D/2 + 8
=> (208 - D)/2 - D/2 = 8
=> (208 - 2D)/2 = 8
=> 208 - 2D = 16
=>2D = 192
=> D = 96

S1= 96/2 = 48 MILE/HOUR
S2 = 56 MILE/HOUR
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Bunuel
Two cars started from the same point and traveled on a straight course in opposite directions for exactly 2 hours, at which time they were 208 miles apart. If one car traveled, on average, 8 miles per hour faster than the other car, what was the average speed of faster car for the 2-hour trip?

A. 32 mph
B. 40 mph
C. 48 mph
D. 56 mph
E. 64 mph

Let the speed of one car is \(s\) miles per hour

So, the speed of the faster car is \(s+8\)

\(2s+2(s+8)=208\)

\(2s+2s+16=208\)

\(4s=192\)

\(s=48\)

The speed of the faster car is \(48+8=56\)

The answer is D
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Bunuel
Two cars started from the same point and traveled on a straight course in opposite directions for exactly 2 hours, at which time they were 208 miles apart. If one car traveled, on average, 8 miles per hour faster than the other car, what was the average speed of faster car for the 2-hour trip?

A. 32 mph
B. 40 mph
C. 48 mph
D. 56 mph
E. 64 mph
Solution:

We can let x = the average speed, in mph, of the faster car. Thus, x - 8 = the average speed of the slower car, and we can create the equation:

2(x + x - 8) = 208

2x - 8 = 104

2x = 112

x = 56

Answer: D
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Given
    • Two cars started from the same point and traveled on a straight course in opposite directions for exactly 2 hours, at which time they were 208 miles apart.
    • One car traveled, on average, 8 miles per hour faster than the other car.


To Find

    • The average speed of the faster car for the 2-hour trip.

Approach and Working Out


    • Faster car speed = x mph, slower car = (x – 8) mph.

    • 2(x + x – 8) = 208
      o 4x = 208 + 16
      o 4x = 224
      o x = 56

Correct Answer: Option D
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