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Byju's Answer
Standard X
Mathematics
Median from Frequency Distribution Table
If for a mode...
Question
If for a moderately skewed distribution, Mode
=
60
and Mean
=
66
, then median
=
A
60
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B
64
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C
68
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D
None of these
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Solution
The correct option is
B
64
We have mean
=
66
, mode
=
60
Thus using the relation: mode
=
3
×
median
−
2
×
mean
⇒
60
=
3
×
m
e
d
i
a
n
−
(
2
×
66
)
⇒
60
+
(
2
×
66
)
=
3
×
m
e
d
i
a
n
⇒
m
e
d
i
a
n
=
60
+
(
2
×
66
)
3
=
64
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Similar questions
Q.
In a moderately skewed distribution the values of mean and median are
5
and
6
respectively. The value of mode for such distribution is:
Q.
The relationship between mean, median and mode for a moderately skewed distribution is
Q.
Assertion :If in a moderately skewed distribution the value of mode & mean are
4
λ
&
7
λ
respectively, then value of median is
5
λ
. Reason: For a moderately skewed distribution
Mode
=
3 Median
−
2 Mean.
Q.
The relationship between mean, median and mode for a moderately skewed distribution is
(a) Mode = 2 Median − 3 Mean
(b) Mode = Median − 2 Mean
(c) Mode = 2 Median − Mean
(d) Mode = 3 Median −2 Mean
Q.
Which of the following is not a relationship between mean, median and mode for a moderately skewed distribution
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