Answer :
The interquartile range is found by subtracting the 1st quartile from the third quartile.
Median: 46
First Quartile: 27
Third Quartile: 64
Interquartile Range: 37(64 - 27)
Answer: B) 37
Median: 46
First Quartile: 27
Third Quartile: 64
Interquartile Range: 37(64 - 27)
Answer: B) 37
The interquartile range of the given data is adequate 37 which is option B.
What is interquartile range?
The interquartile range tells you the spread of the center 1/2 your distribution. The interquartile range contains the second and third quartiles, or the center 1/2 your data set. it's capable the difference between third quartile and first quartile.
How to calculate interquartile range?
We have been given the subsequent data:
1,5,27,29,34,46,48,61,64,84,96.
We know that interquartile range is adequate the difference between third quartile and first quartile.
First quartile=(n+1)/4 th term
Total numbers=11
First quartile=(11+1)/4
=12/4
=3 rd term which is 27.
Third quartile=3(n+1)/4th term
=3(11+1)/4 th term
=3*3
=9th term which is 64.
Interquartile range=Third quartile-first quartile
=64-27
=37
Hence the interquartile range of the info is 37.
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