Kerala PSC Previous Years Question Paper & Answer

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

Page:5


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: 5 out of 12
Excerpt of Question Code: 016/2017/OL

A4
B:-3
6-2
0-1
Correct Answer:- Option-C
Question37:-For any arbitrary matrices ` १५५४ ३१५ ` १८१५९. , the sum of ranks of *quadA” and “quadB® is always
A:-less than rank *quad{A+B)"
B:-less than or equal to rank’ quad{A+B}"
C:-greater than rank’quad(A+B)"
D:-greater than or equal to rank’ quad{(A+B)*
Correct Answer:- Option-D
Question38:-Let *quadA’ and "quadB’ are *quadmoin’ square matrices. Then the eigen values of *quadAB’ are same as
the eigen values of
A:-"quadA+B®
B:-'quadA-B®
C:-'quadB-A*
‏٭-:0‎ 7
Correct Answer:- Option-D
Question39:-The quadratic polynomial corresponds to the matrix “quadA=((1,0,1/2),(0,0,-1},(12,-1,0}) ``
&:- १५२५४८८ 2411262४
B:-'quadx™2-2yz+xz®
C:-"quadx~2+1/2yz-xy*
‏ری ری نکد‎
Correct Answer:- Option-B
Question40:-Let *quadP’ be an “quadmxxm® orthogonal matrix, *quadQ" be an “quadmon’ orthogonal matrix and ` १८६५५
any “quadmxn’ matrix. If *quadA~T" denote the transpose of *quadA’ and “quadA~-* denote the generalized inverse of
A", then the generalized inverse of “quadPAQ’ is
കന്‌
५५०7५ {-)?^
:- १५०५०५८ {-}0`
0:- १८५३५०५ {-}?`
Correct Answer:- Option-B
Question41:-If “quad{A_n}" is a sequence of events on a probability space (Q,"quadA,P)" such that “quadA_n->A"
as "quadn->00" , then what is the value of lim'quadP(A_n)" 7
A:-zero
B:-one
C:-quadP(A)
D:-need not exist
Correct Answer:- Option-C
Question42:-If *quadA’ and *quadB” are mutually exclusive events, each with positive probabilities, then they are
A:-independent events
B:-dependent events
C:-equally likely events
D:-exhaustive events
Correct Answer:- Option-B
Question: ` १८५३५६९ n}" is a sequence of events such that “quadsum_{k=1)"0oP(A k)=00" , then
“quadP(lim"sup"A_n)=1" provided events are
A:-equally likely
B:-Mutually exclusive
C:-independent
D:-pair-wise mutually exclusive
Correct Answer:- Option-C
-Let “quad{A_n}" be a sequence of events such that “quadB_1=A 1" and "quadB_k=A"c_1
: 2... A {k-1}*c A k' for quadk>=2", in ೫01೧೧ ` 02687೧ 15 the complement of *quadA™ . Then the sequence of
வலா *quad{B_n}" are
A:-Pair-wise independent
B:-Mutually independent
C:-Mutually dependent
D:-Pair-wise mutually exclusive
Correct Answer:- Option-D

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