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Statistics Ics Part 1 Online Test MCQs With Answers
Question # 1
If two events cannot occur together they are said to be.
Choose an answer
Independent
Dependent
mutually exclusive
Equally likely
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Question # 2
The types of dispersion are.
Choose an answer
2
3
4
5
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Question # 3
Two methods of data arrangement are
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Array and frequency distribution
Frequency distribution and histogram
Array and frequency polygon
Histogram and array
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Question # 4
A
P
3
is equal to.
Choose an answer
3!
4!
5!
6!
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Question # 5
Mean deviation = S.D
Choose an answer
2/3
4/5
5/6
6/5
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Question # 6
Departure from symmetry is called.
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Kurtosis
Skewness
Dispersion
None of these
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Question # 7
The number 136.500 rounded off to nearest unit is.
Choose an answer
136
137
136.5
136.0
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Question # 8
The probability of drawing two acea from apack of 52 cards with replacement is.
Choose an answer
1/169
1/10
1/4
1/256
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Question # 9
Is a symmetrical distribution.
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Q1 = Q3
P25 = P50 = P75
A.M = G.M = H.M
A.M = Med = Mode
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Question # 10
If a is a constant then E(a) is equal to
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a
Square of a
Zero
2a
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Question # 11
In which distribution the probabiliyt of success remains constant from triam to triail
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Hypergometric distribution
Binomiial distribution
Sampling distribution
Continuous distribution
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Question # 12
For a binomial distribution with n = 5 prob ( X = -2) is.
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0
Greater than zero
Less than zero
None of these
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Question # 13
Which set has teh maximum varaition?
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46,48,50
30,40,50
40,50,60
48,48, 49
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Question # 14
"P
r
can be solved by the formula.
Choose an answer
N!/ r!(n-r)!
(n-r)!/r!
n!(n-r!)
n!(n-r)!/r!
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Question # 15
A set representing all possible out comes of a random experiment is called
Choose an answer
Sample space
Universal set
Simple event
Random experiment
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Question # 16
The probability of getting an odd number when a balanced die is rolled is.
Choose an answer
1/2
1/3
1/4
1/6
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Question # 17
F(-
∞
) is always equal to
Choose an answer
Zero
One
Two
Negative one
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Question # 18
The sum of absolute deviations is a minimum if these deviations are taken from the
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Mean
Mode
Median
All of these
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