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Bunuel
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Solution to Question 3

Plan A:
  • PI = 2*12 + 3*9 = 51,
  • HCI = 0.5*12 + 9 = 15,
  • OI = (51+15)/2 = 33

Plan B:
  • PI = 2*6 + 3*4 = 24,
  • HCI = 0.5*6 + 4 = 7,
  • OI = (24+7)/2 = 15.5

• The Pollution Index for Plan A is more than twice that for Plan B.

51 > 2 *24. Yes

• The Health Cost Index for Plan B is less than half that for Plan A.

7 < 0.5 *15. Yes

• The Overall Index for Plan A is more than double that for Plan B.

33 > 2 * 15.5. Yes


I29-193
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Hi Bunuel

Please clarify on the answer for question 2: The ratio of the Noise Exposure Index for Plan B (buses) to that for Plan A (subway trains) is approximately:

As per the given data:

Each subway train produces, on average, 90 dB of noise.

Each bus produces, on average, 75 dB of noise


Therefore, the ratio is 75:90, ie., 5:6

however, the correct answer is shown as 2:1,

Where did I go wrong? or Am i missing something?
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Hi Bunuel

Please clarify on the answer for question 2: The ratio of the Noise Exposure Index for Plan B (buses) to that for Plan A (subway trains) is approximately:

As per the given data:

Each subway train produces, on average, 90 dB of noise.

Each bus produces, on average, 75 dB of noise


Therefore, the ratio is 75:90, ie., 5:6

however, the correct answer is shown as 2:1,

Where did I go wrong? or Am i missing something?

The question read:

The ratio of the Noise Exposure Index for Plan B (buses) to that for Plan A (subway trains) is approximately:

So, we need the Noise Exposure Index ratio not just the noise ratio.
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Oh!, Got it.

The index is noise level x numbers
Therefore
ratio for buses to train is (75*5): (90*2) = 375:180 , approximately 2:1.
Thanks
Bunuel


The question read:


The ratio of the Noise Exposure Index for Plan B (buses) to that for Plan A (subway trains) is approximately:

So, we need the Noise Exposure Index ratio not just the noise ratio.
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Oh!, Got it.

The index is noise level x numbers
Therefore
ratio for buses to train is (75*5): (90*2) = 375:180 , approximately 2:1.
Thanks


Yes, that's correct!
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Bunuel Im slightly confused about q3

Since the question asks for the index values of Plan a and plan b instead of for 1 train and 1 bus, why shoud'nt we multiply each index by 2 and 5 respectively to account for the number of vehicles in each plan? Why is the index independent of the number of vehicles or am I missing something else important here?
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Bunuel Im slightly confused about q3

Since the question asks for the index values of Plan a and plan b instead of for 1 train and 1 bus, why shoud'nt we multiply each index by 2 and 5 respectively to account for the number of vehicles in each plan? Why is the index independent of the number of vehicles or am I missing something else important here?

Because the emissions are already given per passenger.
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Bunuel


Because the emissions are already given per passenger.
AH, okay. Thank you very much!
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hi Bunuel in question 3, we were asked to compare plans not individual passenger.
First, for plan A
P.I.= 2[(2*12) + (3*9)] =102.
HCI= 2[(0.5*12)+(1*9)]=30
overall Index = 102+30=132
For plan B
P.I. = 5[(2*6)+(3*4)]=120.
HCI=5[(0.5*6)+(1*4)]=35
Overall Index= 155
Thus, resulting in Answer NO to all questions in 3rd.
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hi Bunuel in question 3, we were asked to compare plans not individual passenger.
First, for plan A
P.I.= 2[(2*12) + (3*9)] =102.
HCI= 2[(0.5*12)+(1*9)]=30
overall Index = 102+30=132
For plan B
P.I. = 5[(2*6)+(3*4)]=120.
HCI=5[(0.5*6)+(1*4)]=35
Overall Index= 155
Thus, resulting in Answer NO to all questions in 3rd.

No. We are told that "Both plans would provide the same passenger capacity annually", so we can calculate per passenger and it still would get the same results when comparing.
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thank you for your assistance.

Bunuel


No. We are told that "Both plans would provide the same passenger capacity annually", so we can calculate per passenger and it still would get the same results when comparing.
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