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Standard X
Mathematics
Finding Median of Grouped Data When Class Intervals Are Not Given
The productio...
Question
The production of electric bulbs in different factories is shown in the following table. Find the median of the productions.
No. of bulbs produced (Thousands)
30
−
40
40
−
50
50
−
60
60
−
70
70
−
80
80
−
90
90
−
100
No. of factories
12
35
20
15
8
7
8
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Solution
N
o
.
o
f
b
u
l
b
s
p
r
o
d
u
c
e
d
N
o
.
o
f
f
a
c
t
o
r
i
e
s
f
c
.
f
.
30
−
40
12
12
40
−
50
35
47
50
−
60
20
67
60
−
70
15
82
70
−
80
8
90
80
−
90
7
97
90
−
100
8
105
∑
f
=
105
⇒
N
2
=
105
2
=
52.5
∴
Median class
=
50
−
60
So,
l
=
50
,
c
.
f
=
47
,
f
=
20
and
h
=
10
⇒
M
e
d
i
a
n
=
l
+
N
2
−
c
.
f
f
×
h
=
50
+
52.5
−
47
20
×
10
=
50
+
2.75
=
52.75
thousand bulbs
=
52750
bulbs.
Hence, the median of the production is
52750
bulbs
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Similar questions
Q.
The production of electric bulbs in different factories is shown in the following table. Find the median of the productions.
No. of bulbs
produced (Thousands)
30 - 40
40 - 50
50 - 60
60 - 70
70 - 80
80 - 90
90 - 100
No. of factories
12
35
20
15
8
7
8
Q.
Find variance for following data:
Class interval
30
−
40
40
−
50
50
−
60
60
−
70
70
−
80
80
−
90
90
−
100
Frequency
3
7
12
15
8
3
2
Q.
Draw a histogram and frequency polygon to represent the following data.
Marks
10
−
20
20
−
30
30
−
40
40
−
50
50
−
60
60
−
70
70
−
80
80
−
90
90
−
100
No. of Students
12
22
35
40
60
52
40
30
5
Q.
The marks obtained by 40 students of a class are given below :
80
,
10
,
30
,
70
,
60
,
50
,
50
,
40
,
40
,
20
,
40
,
90
,
50
,
30
,
70
,
10
,
60
,
50
,
20
,
70
,
70
,
30
,
80
,
40
,
20
,
80
,
90
,
50
,
80
,
60
,
70
,
40
,
50
,
60
,
90
,
60
,
40
,
40
,
60
, and
60
Construct a frequency distribution table.
Q.
Calculate the variance and standard deviation of the following continuous frequency distribution
Class interval
30
−
40
40
−
50
50
−
60
60
−
70
70
−
80
80
−
90
90
−
100
Frequency
3
7
12
15
8
3
2
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