## Kerala PSC Previous Years Question Paper & Answer

Title : CLERK TYPIST NCA HINDU NADAR VARIOUS
Question Code : A

Page:11

Below are the scanned copy of Kerala Public Service Commission (KPSC) Question Paper with answer keys of Exam Name 'CLERK TYPIST NCA HINDU NADAR VARIOUS' And exam conducted in the year 2014. And Question paper code was '376/2014'. 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: 11 out of 12
Excerpt of Question Code: 376/2014

I"*(x k) |<1, fork=0, 1,2
ശ്‌ ടി "09
‏ول‎ <= ` 1⁄2 (10017 `0(07| * | "phi
Question88:-Let *x_0" be an initial approximation to the root of an algebraic equation f{x)=0 and let *x k" be the “k~(th)
iterate obtained in Newton-Rapson method. Thenfork=1,2,3,...
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O k)|, fork=0,1,2

لماز كذ
‎Question89:-If A is the forward difference operator, then k)=‏

(८) + उ/ (1)

Question90:-Approximate value of f (5} by Lagrange's interpolation polynomial using the following data :

x 3 ] ‏ا٤‎
‎1 (ಇ) | ॐ | 2
A:-18
8:-23.5
4.5
D:-47

Question91:-A Linear transformation T on 12” (21) ௨ (20, 20), 2(!1)/2() £ 0, 2 < i < N} is a Fourier multiplier
operator iff the matrix of T in the Fourier basis is

A:-Hermitian
B:-Skew Hermitian
C:-Orthogonal
D:-Diagonal
Question92:-Which of the following is an elliptic function 7
A:-Weirstrass p function
B:-Weirstrass “sigma’ function
C:-Weirstrass Zeta function
0:67
Question93:-Domain of convergence of Riemann Zeta function is
ARez>0
B:-Rez>1
6251
‏ایت‎
Question94:-The relative cardinality of the Fuzzy set A={(a, 0.1), 0, 0.5, (0.9) 5
‏15-ھ‎

Question95:-Tychnoff's theorem states that :
A:-Arbitrary product of compact spaces is compact in the product topology
B:-Arbitrary product of hausdorff spaces is hausdorff in the product topology
ry product of regular spaces is regular in the product topology
D:-Arbitrary product of normal spaces need not be normal in the product topology