Kerala PSC Previous Years Question Paper & Answer

Title : LECTURER IN MATHEMATICS - NCA - EZHAVA/THIYYA/BILLAVA
Question Code : A

Page:10


Below are the scanned copy of Kerala Public Service Commission (KPSC) Question Paper with answer keys of Exam Name 'LECTURER IN MATHEMATICS - NCA - EZHAVA/THIYYA/BILLAVA' And exam conducted in the year 2016. And Question paper code was '088/2016/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: 10 out of 12
Excerpt of Question Code: 088/2016/OL



=x*2-y*2>
C:u=x*2+y%2>
D:-‘u = log 02232)
Correct Answer:- Option-C
Question82:-A partial differential equation of the form ലയി रपय ‏لا‎
‎elliptic if :
ac-b*2=0°
ac-b*2 > 0°
C:ac-b*2 < 0°
D:-a+c=2b
Correct Answer:- Option-B
Question83:-General Integral of *yzz_x+xzz_y=xy" is :
AF (x*2-y%2, 2*2-y*2) =

ह 0 ५ ۰
8: ಆ 3

C:-F *(yz, xz)=0°

[3-3 இ -0
ഉ മ

Correct Answer:- Option-A
Question84:-Which of the following function is nowhere analytic
=3xty+i> (30
= 29/41 ` (^ 2-/^2)
©: (र) =^2-#^24+1) ` 2309
0: 2) =605॥)` *x* ‘cosy+i ‘sinh’ *x* ‏الامو"‎
‎Correct Answer:- Option-B

*=F(x, y, U, U_X, U_y)” is said to be

=o?
Question85:-Let ‏قا © نينا‎ be the one-dimensional wave equation with boundary conditions
u(0, t) = 0, u(L, t)=0 for all t and initial conditions

u(x, 0)=f(x), “u_t (x, 0) = g(x) for all x.

If u (x, t) = “sum_(n=1)*00° *(a_n cos lambda_n t+b_nsinlambda_n t) sin’ *(npix)/(L)’, then ‘a_n =*

2 eos ध
cdf

na

کربت
‎പ പം‏

೧೯೯೩

ela) cos dx

ന്ന

dx

Fix) sin

2 पा

dx

[മി sin
L 3
D:-
Correct Answer:- Option-C
Question86:-Two-dimensional heat equation is :

वि ॥ 1

~~.
8 വം
C:u_t=c%2 (யய

putt =e? (ag tty)

Correct Answer:- Option-A

Question87:-Let * phi’ (x)=x be an iteration function for solving the equation f(x)=0 by fixed point iteration method. The
iterations converges to a root, if :

A:-[ phi ` (८ <` |>1, for k=0, 1, 2,..

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