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Bunuel
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Bunuel
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harjas2222
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Both statements alone is clearly insufficient.
As statement 1 talks of 40% supervisors complete survey but how many of trainees?
Statement 2: percentage relation one is 5/4x the other. Hmm but what is x?

Combining the two:
This is a case of weighted averages of alligation.
Take 40% critical point.
Then the other is 50%

40 50
\ /
50
/ \
0 10

As we see we get 0 parts of 40% which is not possible as 40% ppl do give survey. And these two values will be smaller than 40,50 as what we chose is the highest critical value.

Thus the answer is NO.

Answer: Option C
Bunuel
At a company training workshop, the attendees are divided into two groups: trainees and supervisors. At the end of the workshop, attendees were asked to complete the feedback survey to receive a completion certificate. Do more than half of all attendees complete the survey?

(1) No more than 2/5 of the supervisors complete the survey.
(2) The percentage of trainees who complete the survey is 5/4 of the percentage of supervisors who complete the survey.

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I am sure you got the concept right but both groups arent below 50, one is 50% like you mentioned yourself but the average is still less than 50 because we cant have 0 supervisors that vote.
harjas2222
Correct me if i am wrong

Statement 1) 2/5 supervisors completed the survey but no info about the trainees Insufficient

but from this statement we understand the percent of supervisors who completed the survey is less than 40%

Statement 2)

Percent Trainees who completed the survey = 5/4 of percent of supervisors who completed the survey
x = 1.25 x

combine (C)

x is lower than 40%
1.25 *40 = 50% maximum

Both groups seem to be below 50% thus sufficent when combined
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Thank you so much, I needed the explanation and yours is crystal clear.
Adit_
I am sure you got the concept right but both groups arent below 50, one is 50% like you mentioned yourself but the average is still less than 50 because we cant have 0 supervisors that vote.

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Of course, happy to help :)
harjas2222
Thank you so much, I needed the explanation and yours is crystal clear.

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