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Bunuel
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I think this is a high-quality question and I agree with explanation.
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I have edited the question and the solution by adding more details to enhance its clarity. I hope it is now easier to understand.
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Why do we assume that first half of the distance is 150 miles. As nowhere it is mentioned that the first 2 hours of the trip has covered half of the distance. Please can I get a more detailed explanation for this.
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Ashu101
Why do we assume that first half of the distance is 150 miles. As nowhere it is mentioned that the first 2 hours of the trip has covered half of the distance. Please can I get a more detailed explanation for this.

Read carefully:

(1)+(2) From (1), we know that in the first 2 hours, the bus covered a distance of 150 miles. From (2), we know that it took the bus 2 hours to cover the first half of the distance. Consequently, the entire journey was 300 miles long. As it took 6 hours to cover this distance, the average speed for the entire trip was 300/6 = 50 miles per hour. Sufficient.

first 2 hours --> 150 miles
2 hours --> half of the distance

Hence, 150 miles = half of the distance.
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Ashu101
Why do we assume that first half of the distance is 150 miles. As nowhere it is mentioned that the first 2 hours of the trip has covered half of the distance. Please can I get a more detailed explanation for this.

We need \(Avg(speed)=\frac{total distance}{total time taken}\)
Statement 1: in first 2 hrs, bus covered 150miles, here speed = \(\frac{150}{2}=75\)miles/hr. We know nothing about distance in next 4 hrs. Hence Insufficient.

Statement 2: Speed in first half is 2 times speed in second half . Let total distance be d. We know speed is inversely proportional to time if distance is constant [from \(speed=\frac{distance}{time}\)]. Here distance is same. So we can say 2t1=t2. We know \(t1+t2=6\). Hence t1=2, and t2=4.
But again no info on distance. Hence insufficient.

Both : We know t1=2hrs, and we know first half takes 2 hrs (inferred from statement 2), so obviously second will also be 150 miles.
Using \(Avg(speed)=\frac{total distance}{total time taken}\); \(speed=(150+150)/6\)=50miles/hrs.

C is the answer
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Hi Bunuel

I still can't get the logic as to the logic of getting the amount of total distance, there seems to be a jump from 150 from statement (1) to the 300 in the (1)+(2)

Analyzing your statements
- "From (1), we know that in the first 2 hours, the bus covered a distance of 150 miles"
sure, I have no problem

- "From (2), we know that it took the bus 2 hours to cover the first half of the distance"
There is nowhere in the text that indicates the two hours from the first statement is the actual distance, statement (1) only says that it takes 2 hours and a 150 miles, nothing about the 150 miles being half of the distance. Thus, since we don't know the remaining distance, we cannot get the average.

It would be different if statement (2) said that it took 2 hrs to reach half of the distance eg "The average speed of the bus for the first half of the distance was twice its average speed for the second half of the distance and the bus took 2 hrs to cover half the distance"

or statement (1) said that the 150 is half of the distance eg "In the first 2 hours, the bus covered a distance of 150 miles which is half of the distance required"
There is a disconnect between the two

please advise


Bunuel
Ashu101
Why do we assume that first half of the distance is 150 miles. As nowhere it is mentioned that the first 2 hours of the trip has covered half of the distance. Please can I get a more detailed explanation for this.

Read carefully:

(1)+(2) From (1), we know that in the first 2 hours, the bus covered a distance of 150 miles. From (2), we know that it took the bus 2 hours to cover the first half of the distance. Consequently, the entire journey was 300 miles long. As it took 6 hours to cover this distance, the average speed for the entire trip was 300/6 = 50 miles per hour. Sufficient.

first 2 hours --> 150 miles
2 hours --> half of the distance

Hence, 150 miles = half of the distance.
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r_putra_rp
Hi Bunuel

I still can't get the logic as to the logic of getting the amount of total distance, there seems to be a jump from 150 from statement (1) to the 300 in the (1)+(2)

Analyzing your statements
- "From (1), we know that in the first 2 hours, the bus covered a distance of 150 miles"
sure, I have no problem

- "From (2), we know that it took the bus 2 hours to cover the first half of the distance"
There is nowhere in the text that indicates the two hours from the first statement is the actual distance, statement (1) only says that it takes 2 hours and a 150 miles, nothing about the 150 miles being half of the distance. Thus, since we don't know the remaining distance, we cannot get the average.

It would be different if statement (2) said that it took 2 hrs to reach half of the distance eg "The average speed of the bus for the first half of the distance was twice its average speed for the second half of the distance and the bus took 2 hrs to cover half the distance"

or statement (1) said that the 150 is half of the distance eg "In the first 2 hours, the bus covered a distance of 150 miles which is half of the distance required"
There is a disconnect between the two

please advise


Bunuel
Ashu101
Why do we assume that first half of the distance is 150 miles. As nowhere it is mentioned that the first 2 hours of the trip has covered half of the distance. Please can I get a more detailed explanation for this.

Read carefully:

(1)+(2) From (1), we know that in the first 2 hours, the bus covered a distance of 150 miles. From (2), we know that it took the bus 2 hours to cover the first half of the distance. Consequently, the entire journey was 300 miles long. As it took 6 hours to cover this distance, the average speed for the entire trip was 300/6 = 50 miles per hour. Sufficient.

first 2 hours --> 150 miles
2 hours --> half of the distance

Hence, 150 miles = half of the distance.


(1) says: In the FIRST 2 hours, the bus covered a distance of 150 miles.
(2) says: The bus took 2 hours to cover the FIRST HALF of the distance and 4 hours to cover the SECOND HALF of the distance.

(1)+(2) In the FIRST 2 hours, in which the bus covered the FIRST HALF of the distance, the bus covered a distance of 150 miles. Consequently, the entire journey was 300 miles long. As it took 6 hours to cover this distance, the average speed for the entire trip was 300/6 = 50 miles per hour. Sufficient.

Hope now it's clear.
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What a beautiful question!
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What an awesome question - really challenges every muscle of your brain - thank you for your efforts - keep delighting us
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I think this is a high-quality question and I agree with explanation.
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I like the solution - it’s helpful.
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