ProbabilityKolmogorov's Inequalities (ISS (Statistical Services) Statistics Paper I (New 2016 MCQ Pattern)): Questions 1  4 of 5
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Question number: 1
» Probability » Kolmogorov's Inequalities
Question
For every and every if be independent random variables on a common probability space with expected value and variance for . and which of the following inequality holds?
Choices
Choice (4)  Response  

a. 


b. 


c. 


d. 


Question number: 2
» Probability » Kolmogorov's Inequalities
Question
Which of the following is/are correct regarding statement of Kolmogorov’s Inequalities?
Choices
Choice (4)  Response  

a.  Random variables involved share common probability space. 

b.  Expected value of all random variable is 

c.  The random variables involved are independent. 

d.  All a. , b. and c. are correct 

Question number: 3
» Probability » Kolmogorov's Inequalities
Question
Which of the following statement is correct?
Choices
Choice (4)  Response  

a.  Chebyshev’s Inequality is an special case of Kroneckers lemma. 

b.  Chebyshev’s Inequality is an special case of Kolmogorov’s Inequality. 

c.  Question does not provide sufficient data or is vague 

d.  None of the above 

Question number: 4
» Probability » Kolmogorov's Inequalities
Question
Which of the following statement is correct?
Choices
Choice (4)  Response  

a.  Kolmogorov’s Inequality is a special case of Martingale Maximal Inequality. 

b.  Kolmogorov’s Inequality is a special case of Chebyshev’s Inequality. 

c.  All of the above 

d.  None of the above 
