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In a distribution of the values of the variable x, the 50th
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29 Nov 2019, 02:38
29 Nov 2019, 02:38
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In a distribution of the values of the variable x, the 50th percentile is 48.5, and the 60th percentile is 56.5.
A)The quantity in Column A is greater.
B)The quantity in Column B is greater.
C)The two quantities are equal.
D)The relationship cannot be determined from the information given.
Kudos for the right answer and explanation
Quantity A |
Quantity B |
The 40th percentile of the distribution of the values of x |
40.5 |
A)The quantity in Column A is greater.
B)The quantity in Column B is greater.
C)The two quantities are equal.
D)The relationship cannot be determined from the information given.
Kudos for the right answer and explanation
Re: In a distribution of the values of the variable x, the 50th
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29 Nov 2019, 18:40
29 Nov 2019, 18:40
5
Numbers less than 50 percentile could be anything <48.5. There isnt much information to compare the 40th percentile with 40.5
One could fall into a trap, if you think about linearly distributing the values between and finding 40th percentile which would be less than 40.
One could fall into a trap, if you think about linearly distributing the values between and finding 40th percentile which would be less than 40.
General Discussion
Re: In a distribution of the values of the variable x, the 50th
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29 Nov 2019, 20:48
29 Nov 2019, 20:48
3
Here, the unknown information is the type of distribution of the information. Lets consider the Normal and Linear distributions.
In Linear, the percentile follows the number of students. So 60-50 percentile is 10 percentile corresponds to 56.5-48.5 = 10.
Now, 40 percentile is 50-10 percentile which gives 48.5-10 = 40.5, so option C
But, we exactly don't the distribution here, so we can't choose C.
As the information is missing, we can go with option D. (We can go with this option right in the beginning, but just ensuring we are not missing out anything.)
In Linear, the percentile follows the number of students. So 60-50 percentile is 10 percentile corresponds to 56.5-48.5 = 10.
Now, 40 percentile is 50-10 percentile which gives 48.5-10 = 40.5, so option C
But, we exactly don't the distribution here, so we can't choose C.
As the information is missing, we can go with option D. (We can go with this option right in the beginning, but just ensuring we are not missing out anything.)
