Kerala PSC Previous Years Question Paper & Answer

Title : HSST STATISTICS SR FOR SC / ST AND ST ONLY KHSE
Question Code : A

Page:7


Below are the scanned copy of Kerala Public Service Commission (KPSC) Question Paper with answer keys of Exam Name 'HSST STATISTICS SR FOR SC / ST AND ST ONLY KHSE' And exam conducted in the year 2017. And Question paper code was '016/2017/OL'. Medium of question paper was in Malayalam or English . Booklet Alphacode was 'A'. Answer keys are given at the bottom, but we suggest you to try answering the questions yourself and compare the key along wih to check your performance. Because we would like you to do and practice by yourself.

page: 7 out of 12
Excerpt of Question Code: 016/2017/OL

۳ھ
‎B:-'5/8"‏
‏38
‎D:-None of these‏
‎Correct Answer:- Option-A‏
‎Question53:-If *quadX” and *quadY" are two random variables having finite expectations, then the value‏
‎of “quadE["min"{X,Y}+"max"{X.Y}I" is‏
‎யலா!‏ ۸۸ا ‎கி‏
‎B:-less than "quadE(X+Y)‏
‎C:-equal to "quadE(XY)"‏
‎D:-equal to’ quadE(X+Y)"‏
‎Correct Answer:- Option-D‏
‎Question54:-The Poisson distribution *quadP{Lambda)" is unimodal when‏
‎A:-'quadlambda’ is not an integer‏
‎B:-"quadlambda’ is an integer‏
‎C:-Both (3) 8೧6 (2)‏
‎D:-Neither (1) nor (2)‏
‎Correct Answer:- Option-A‏
‎Question55:-Which of the following distribution is not a member of power series family of distributions?‏
‎കഃ‏

D:-Hypergeometric
Correct Answer:- Option-D

೧6500756: -1 ` ೩೮% follows normal *quadN{mu,sigma}” , then the approximate value of *quadE{|X-mu|}" is
A:-Zero

D:-"quadsqrt(4/Pi)sigma’*
Correct Answer:- Option-C
Question57:-If “quadX’ is uniformly distributed with mean unity and variance 0.75, then *quadP(X>1)="
A:-0.25
:-0.5
.75

¢
0-1
Correct Answer:- Option-B
Question58:-If “സഃ follows normal *quadN{mu,Sigma)" , then quadY=e"~X" follows
A:-Log-normal distribution
B:-Exponential distribution
C:-Logistic distribution
D:-Pareto distribution
Correct Answer:- Option-A
If *quadX j* follows exponential *quadE(Theta_j)* distribution, for *quadj=1,2,....n," then the distribution
{X 1X2,..Xn}
A:-"quadE(Theta j)*
B:-* E (prod_{j=1}"n theta j)*
C:-*quadE(sum_(j=1)"nTheta_j}*
D:-*quadE["min"{Theta_1,Theta_2,...,Theta_n}I"
Correct Answer:- Option-C
Question60:-The mode of *quadF* -distribution is
A:-always less than unity
B:-sometimes less than unity
C:-always greater than unity
D:-sometimes equal to unity
Correct Answer:- Option-A

Question61:-"Simple random sampling" is the technigue of drawing a sample in such a way that each unit of the population
has

inct and dependent chance of being included in the sample
. nctbutindependentchancecfbe
C:-an equal but dependent chance of being included in the sample

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