Kerala PSC Previous Years Question Paper & Answer

Title : Non Vocational Teacher (Junior) Mathematics - KVHSE , HSST Mathematics (SR for ST)
Question Code : A

Page:7


Below are the scanned copy of Kerala Public Service Commission (KPSC) Question Paper with answer keys of Exam Name 'Non Vocational Teacher (Junior) Mathematics - KVHSE , HSST Mathematics (SR for ST)' And exam conducted in the year 2024. And Question paper code was '009/2024'. 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 18
Excerpt of Question Code: 009/2024

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Let R be a ring and C-denotes, a commutative ring with unity, D-denotes a commutative ring
with unity and without zero divisors, E-denotes integral domain and F-denotes a field.

Choose the incorrect option:
ധ IfRisC,then R[x]in also C ൪൫ 18180, then R[x] in also D
(C) IfRisE, then R[x]is also E (D) IfRifF,then Rlxlis also F

Which of the following is a correct statement?
(A) Every metric space is a topological space
(B) Every topological space is a metric space
(C) All topological spaces are pseudo metrisable

(D) All of the above

Which of the following statement is wrong about compactness of a topological space?
(A) Compactness in preserved under continuous function
൯) Compactness is an absolute property
(C) Compactness is hereditary
(D) Every infinite subset A of a compact space X has at least one accumulation point
inX
Strongest topology on the real line Ris
(A) Usual topology (B) Cofinite topology
(C) Semi open interval topology (D) Discrete topology

Which of the following is a connected subset of R with usual topology?
‏بم‎ (2) 0) 68066)
൭ {2,3} (D) The set N of natural numbers

Which of the following is true about a Hausdorff space (X,r)
(A) Limits of sequences are unique
(B) Every singleton set {x}is closed
(C) Every compact subset of X are closed
(D) All of the above

9 009/2024
[P.T.0.]

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