1 |
Which of the following average is effected by extreme values. |
Median
Mode
Arithmetic mean
All of these
|
2 |
In case of positively skewed distribution the extreme values lie in the. |
Middle
Left tail
Right tail
Any where
|
3 |
Which of the following average cannot be calculated from the observation 2,2,4,4,6,6,8,8,10,10 |
Mean
Median
Mode
All of these
|
4 |
The median of - 3, 0, -5 , is. |
-3
0
-5
Does not exist
|
5 |
If X = 0,2,2,4,8,10, then G.M is. |
4
8
10
zero
|
6 |
Mean is affected by the change of. |
Origin
Scale
Both a and b
None
|
7 |
teh most frequent value of the data if it exists is. |
A.M
G.M
Mode
Median
|
8 |
If a distribution has two modes, than it is called. |
Uni- model
Bi - mdoel
Tri-model
Multi model
|
9 |
Median divides the data into |
2 parts
3 parts
4 parts
10 parts
|
10 |
The mean is based on. |
Small values
Extreme values
All the values
Large values
|
11 |
Which average cannot be computed if any value is less than zero. |
G.M
Median
Mode
A.M
|
12 |
If mean = 40 , Mdoe - 42 , then distributiion is. |
4 skew
2 skew
Symmetrical
All of these
|
13 |
Which pair of measures cannot be calculated when one of numbers in the seriesis zero. |
G.M and A.M
G.M and H.M
H.M and A.M
None of these
|
14 |
The suitable average for shoe or collar size is. |
Geometric mean
Arithmetic mean
Mode
Median
|
15 |
Which is the followig measures cannot be calculated for the numbers 5,8, 12,6, 9, 13, 10 |
Median
Mean
Mode
None of these
|
16 |
Which is the suitable average for calculting the average price at which articles are sold. |
Geometric mean
Arithmetic mean
Harmonic mean
Mode
|
17 |
If the values in a sereis are not of equal importance, we compute the. |
Median
Mean
Weighted mean
Harmonic mean
|