The answer is A.ska7945 wrote:each of the 45 boxes on shelf J weighs less than each of the 44 boxes on the shelf K. what is the median weight of 89 boxes on these shelves?
1)the highest box on shelf J weighs 15 pounds.
2)the highest box on shelf K weighs 20 pounds.
oa A
Agree with chase...parallel_chase wrote:The answer is A.ska7945 wrote:each of the 45 boxes on shelf J weighs less than each of the 44 boxes on the shelf K. what is the median weight of 89 boxes on these shelves?
1)the highest box on shelf J weighs 15 pounds.
2)the highest box on shelf K weighs 20 pounds.
oa A
Statement I
the highest box on shelf J weighs 15 pounds.
If we arrange all the 89 boxes in ascending or descending order by weight the highest box on shelf J will be the middle value.
median is the middle value therefore the median will be 15
Sufficient.
Statement II
the highest box on shelf K weighs 20 pounds.
If we arrange all the 89 boxes in ascending or descending order by weight the starting value or ending value will be 20, therefore we cannot find the middle value i.e. media.
Insufficient.
Hence A is the answer
"heaviest" means there is only one such box.moriken wrote:Don't you have to take it consideration that some of boxes are same weight? I mean, if there are three 15 pounds boxes, you can't decide the median. Or, does the phrase, "the" heaviest box" mean only one 15 pounds box?
Thanks a lot. I understand. I hope I don't lose points because of English any more.Anurag@Gurome wrote:"heaviest" means there is only one such box.moriken wrote:Don't you have to take it consideration that some of boxes are same weight? I mean, if there are three 15 pounds boxes, you can't decide the median. Or, does the phrase, "the" heaviest box" mean only one 15 pounds box?
If there was more than one box with maximum weight, then it would've been "heavier two/three... boxes"
