What is the value of mean and median for the following
Marks:
5-14 15-24 25-34
No. of Students: 10
18.
32
(a) 30 and 28
(b) 29 and 30 (0) 33.68 and
Answers
Answered by
1
Answer:
32.94
Step-by-step explanation:
Median is the middle most value of a given series that represents the whole class of the series. For a group data,
Median = L + [{(n/2) – B}/G] × w where
L is the lower class boundary of the group containing the median
n is the total number of values
B is the cumulative frequency of the groups before the median group
G is the frequency of the median group
w is the group width
Since the median is the middle value, which in this case is the 55th one, which is in the 24.5 −34.5 group. Therefore , 24.5 −34.5 is the median group so
L = 24.5
n = 110
B = 10 +18 = 28
G = 32
w = 10
Median= 24.5 + [{(110/2) – 28}/32] × 10
= 24.5 + 8.44
= 32.94
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