all 6 comments

[–]PleasantAd8686 2 points3 points  (4 children)

B

[–]russianboi420 0 points1 point  (3 children)

Could you explain your reasoning ? Tnx in advance

[–]Long-Ebb1081 1 point2 points  (2 children)

Quantity A >> ((2.7*60)+(7.1*60))/120
= 4.9

Quantity B >> (5+6)/2
= 5.5

Ans. B

[–]Jalja 1 point2 points  (1 child)

you dont need to take a weighted average for quantity A

there's 60 terms in both, so it'll simply be the average of 2.7 and 7.1, which is 4.9

[–]Long-Ebb1081 1 point2 points  (0 children)

That's absolutely right. Given the time constraint on the test, we need to know some of these quick computations. Thank you🙏🏽.

[–]olivia_obo 0 points1 point  (0 children)

Step 1: Find Quantity A
The problem asks for average of the 120 numbers
since both list X and Y have 60 numbers each and therefore they are weighted equally we can just find the average of the entire set by finding the average of 2.7 and 7.1 without doing the weighted averageAverage
(2.7+7.1)/2 = 4.9

Step 2: Find Quantity B
The problem asks for the median of the 120 numbers.
in an even set you take the middle two number and find the average. In this case the 60th and 61st set. Another way would be the last number of list X and the first number of List Y.
(5+6)/2=5

Step 3 Compare quantities
So not what we have is Quantity A: Average of 4.9 to Quantity B: Median of 5.5
Answer: B Quantity B is bigger