Let us construct the cumulative frequency table
Age | Frequency | cf |
18 | 109 | 109 |
19 | 243 | 352 |
20 | 108 | 460 |
21 | 111 | 571 |
22 | 29 | 600 |
23 | 57 | 657 |
25 | 43 | 700 |
N=700 ( total freuency )
N/ 2= 350
Median is the 350th observation
Cumulative frequency just greater than 350 is 352
Corresponding age is 19
Median age = 19
We know that IQR= Q3-Q1
where IQR= interquartile range
Q1= first quartile ( value under which 1/4th that is 25% of the observation lie )
Q3 = third quartile ( value under which 3/4th that is 75% of the observation lie )
Let us find Q1 and Q3
N/4 = 175 , first quartile is the 175th observation
cf just greater than 175 is 352
Q1= 19
3N/4 = 525 , third quartile is the 525th observation
cf just greater than 525 is 600
Q3 = 22
IQR= 22-19=2
age within 0.7413 IQR of the median age
= ( median - 0.7413*IQR, median +0.7413 *IQR)
= (19- 0.7413*2 , 19+0.7413*2)
= (17.52 , 20.48)
Number of students within age (17.52 , 20.48) is 109+243+108= 460
Proportion of students with age within 0.7413*IQR is 460/700= 0.6571
Thus , answer is (b) 0.6571
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