Kerala PSC Previous Years Question Paper & Answer

Title : Higher Secondary School Teacher Mathematics
Question Code :

Page:8


Below are the scanned copy of Kerala Public Service Commission (KPSC) Question Paper with answer keys of Exam Name 'Higher Secondary School Teacher Mathematics' And exam conducted in the year 2022. And Question paper code was '066/2022/OL'. Medium of question paper was in Malayalam or English . Booklet Alphacode was ''. 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: 8 out of 14
Excerpt of Question Code: 066/2022/OL

Question49:-The power series ‏شید‎ converges 5

Ae?

1142

ors

رتم

Correct Answer:-Question Cancelled
‘Question50:-Dimensions ‏و‎ ೦೫೮೯ ೩ 15
Aon
Bent
മാ
D:-2n
Correct Answer: Option-D
Question51:-Which of the following is a Banach space
‘A-Space of all polynomial functions on [a,b] with the supremum norm,
B:-Space of all continuous functions on (a,b] with the supremum norm
(C-Space of all polynomial functions on [a,b] with the p-norm
D:-Space of all continuous functions on [a,b] with the p-norm
Correct Answer: Option ®
Question52:-The term Hilbert space stands for a
‘A-Complete inner product space
B:-Compact linear space
C-Complete normed space
D:-Complete metric space
Correct Answer: Option:

‘Question53:-Let H bea Hilbert space and L be a subspace of H. Then which of the following is false.

1" 15 a closed subspace of H

Be" is a subspace of H
८४०५५ =}
5:1612 ‏ہے‎

Correct Answer: Option-D

QuestionS4:-Ifp 221, then which of the following is/are true,

Aol ch,

Correct Answer:- Option ®
Question55:-Consider the following statements about a Hilbert space
P: His separable ifit has a countable dense subset
Q: His separable ifit has a complete orthonormal system
Ac Only Pis true
B:-Only Qis true
CeBoth are true
D-Neither P nor Q are true
Correct Answer:- Option-é
QuestionS6:-f X and Y are normed spaces, and if: + ¥ is a linear operator, then Tis bounded if and only if
கர maps bounded subsets of X into bounded subsets of Y

BT maps open subsets of X into open subsets of Y

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