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805+ Level|   Math Related|   Tables|         
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darthvader20
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The question is from the official DI OG online question bank

Attaching the snippets of the questions and the table
­
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table.png [ 25.87 KiB | Viewed 15882 times ]

ques.png
ques.png [ 39.03 KiB | Viewed 15829 times ]

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­Here are my 2 cents!

In first attempt qstn looks quite complicated, but if we're well verse with the concepts of average it is easy.

Starting with Qstn stem: For each of the following statistical measures, select Must be 20 or less for every level if, based on the information provided, the measure must be at most 20 for each of the 15 levels. Otherwise, select Could be greater than 20 for one or more.

So necessarily, we need to select must be 20 or less if for EVERY LEVEL the solution comes out to be less than equal to 20, otherwise select could be.

Q1: Mean of the total number of attempts to complete for all testers who completed the level

For every level the average of total number of attempts should be less than equal to 20 for must be true option.
Now,
Since we know from weighted average concept that avg shifts towards the higher weight.
Hence, on scanning the table almost all levels have very high weights in the range of 1-15 attempts.
But, 
Level 14 has weight of 3 in 11-15, 2 in 16-20, and 4 in 21-25.
Taking the worst case scenario all 3 took 15 attempts, all 2 took 20 attempts and 4 took 25 attempts
Therefore,
3*15+2*20+4*25/9 which comes out to be greater than 20.
Hence could be greater than 20.

Q2: Median of the total number of attempts to complete for all testers who completed the level
  
All the majority or 50th percentile attempt lies in less than 20 attempts. Hence, must be less than 20.

Q3: Range of the total number of attempts to complete for all testers who completed the level

Participant except 1,2,6 and 8 has their attempts lying in 21-25 and 1-5 range
Hence all have max possible range of more than 20.
Therefore, Could be greater than 20

Hope that makes sense!!­
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solved this question in under 2 mins and have no idea what the solutions are doing I jut took the means as the middle is the 3rd and for median around the same

just sort the 3rd tab
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