26. When the rates are expressed as x per y,
and x is constant the harmonic mean is required, but if y is constant, the
A. Geometric mean is required.
B. Arithmetic mean is required.
C. Mode is required.
D. Median is required.
27. When n/2 is not an integer, the median is
A. {(n/2) +1}th observation.
B. {(n+2) +1}th observation.
C. {(n+1)/2}th observation.
D. {(n-1)/2}th observation.
28. When n/2 is an integer, the median is the
average of
A. (n/2)th and {(n/2)+1} th observation.
B. (n/2)th and {(n/2)-1} th observation.
C. (n/2)th and {(n+2)/2} th observation.
D. (n/2)th and {(n-1)/2} th observation.
29. For data grouped into a frequency
distribution, the value or a point on the horizontal scale through which a
vertical line divides the histogram of the distribution into two equal parts of
equal area.
A. Mode.
B. Mean
C. Median
D. Harmonic mean.
30. Median is that value on the horizontal scale
which corresponds to a cumulative frequency
A. n/4.
B. n/3.
C. n/2.
D. n/5.
31. Median is also known as
A. Mixed value.
B. Mean value.
C. Between value.
D. Partition value.
32. The second quartile or the fifth decile or the
fiftieth percentile is identical with the
A. Mode.
B. Median.
C. Mean
D. Geometric mean
33. A set of data may have more than one mode
or no mode at all when each observation
A. Does
not occur the same number of times.
B. Occurs the same number of times.
C. Cancels out each other.
D. Is not clear.
34. The class that carries the highest frequency
is called the
A. Class frequency.
B. Frequency class.
C. Model class.
D. Frequent class.
35.
When
a frequency distribution is displayed as smooth curve, mode is
A. Ordinate of the highest abscissa.
B. Abscissa of the highest ordinate.
C. Abscissa of the highest frequency.
D. Ordinate of the highest frequency.
36.
When
a frequency distribution has classes of unequal widths, the model class is the
class with the maximum frequency per unit.
A. The
class that minimum frequency per unit.
B. The class that with maximum frequency.
C. The class with maximum frequency per unit.
D. The minimax class.
37.
In a unimodel curve of moderate skewness the
median is usually sandwiched between the
A. Harmonic mean and geometric mean.
B. Harmonic mean and arithmetic mean.
C. Geometric mean and arithmetic mean.
D. Mean and mode.
38.
In
a unimodel curve of moderate skewness the following relation holds good.
A. Mode= 2Median - 3Mean.
B. Mode= 3Mean - 2Medain.
C. Mode=3Meadian - 2Mean.
D. Mode= 2Mean - 3Median.
39.
The
empirical relation “Mode=3Meadian - 2Mean” holds in case of a J –shaped or extremely skewed distribution.
A. True.
B. False.
C. Sometimes true.
D. Sometimes false.
40.
In
a highly skewed distribution, the mean is not an appropriate measure of average
but
A. Mode.
B. G.M.
C. H.M.
D. Median.
41.
G.M and H.M vanishes if any observation is
A. 1.
B. Zero.
C. Less than 10.
D. Less than zero
42.
G.M
and H.M are not much affected by
A. Adding zero.
B. Multiplying -1.
C. Sampling variability.
D. Multiplying zero.
43.
G.M
and H.M are
A. Easily understood.
B. Not easily understood.
C. Interchangeable.
D. Simple.
44.
Can be determined for both the quantitative
data and the qualitative data.
A. Median.
B. Mean.
C. Mode.
D. G.M.
45.
A.M,
G.M and H.M are
A. Rigorously defined by a mathematical
formula.
B. Not rigorously defined by a mathematical
formula.
C. Formula less.
D. Identical.
46.
A.M,
G.M and H.M are
A. Not based on all the observation in the
data.
B. Based on all the observation in the data.
C. Not mathematically treatable.
D. Not clear.
47.
Can compute even when a frequency distribution
involves open end classes, like those of income and prices.
A. Mean.
B. Median.
C. Mode.
D. H.M.
48.
Does
not adequately describe the data. It is because, it is quite possible that two
or more sets of data may have same average (mean,median,mode) but their
individual observations may differ considerably from the average.
A. A value of variance.
B. A value of standard deviation.
C. A value of central tendency.
D. A value of point.
49.
The extent to which the observations in a
sample or in a population vary about their mean.
A. Mode.
B. Dispersion.
C. G.M.
D. Median.
50.
Dispersion is zero when all the observations
are
A. Zero.
B. Not equal.
C. Equal.
D. Not clear.
26
|
B
|
27
|
C
|
28
|
A
|
29
|
C
|
30
|
C
|
31
|
D
|
32
|
B
|
33
|
B
|
34
|
C
|
35
|
B
|
36
|
C
|
37
|
D
|
38
|
C
|
39
|
B
|
40
|
D
|
41
|
B
|
42
|
C
|
43
|
B
|
44
|
C
|
45
|
A
|
46
|
B
|
47
|
B
|
48
|
C
|
49
|
B
|
50
|
C
|
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