. The distribution below given the weights of 30 students of a class :
Weights (Kg) 40-45 45-50 50-55 55-60 60-65 65-70 70-75
Number of Students 2 3 8 6 6 3 2
Change the above distribution to 'more than type' distribution and draw its ogive.
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Weight (in kg) Number of students
(Frequency) Cumulative
Frequency
40 - 45 2 2
45 - 50 3 5
50 - 55 8 13
55 - 60 6 19
60 - 65 6 25
65 - 70 3 28
70 - 75 2 30 =n
We have, n=30
2
n
=15
The cumulative frequency just greater than
2
n
is 19 and the corresponding class is 55–60.
Thus, 55–60 is the median class such that
2
n
=15,l=55,f=6,cf=13 , and h=5
Substituting these values in the formula
Median, M=l+
⎝
⎜
⎛
f
2
n
−cf
⎠
⎟
⎞
×h
M=55+(
6
15−13
)×5
M=55+
6
2
×5=55+1.67=56.67
Hence, the median weight =56.67 kg .
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