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Below are the scanned copy of Kerala Public Service Commission (KPSC) Question Paper with answer keys of Exam Name 'LECTURER IN ARCHITECTURE TECHNICAL EDUCATION' And exam conducted in the year 2018. And Question paper code was '053/2018/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.

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A:-Swathi Thirunal

B:-Rani Gouri Lakshmi Bai

C:-Ayilyam Thirunal

D:-Uthradam Thirunal

Correct Answer:- Option-A

Question10:-Who is known as 'Kerala Valmeeki'?

A:-P. Kunchiraman Nair

B:-vallathole Narayana Menon

C:-Kerala Varmma Valiya Koyithamburan

D:-Ulloor. S. Parameswara lyer

Correct Answer:- Option-B

Question11:-If x, y, z* are 1st, 2nd and 3rd terms of an AP respectively, then *|[x,1,11[y.2,11.[z.3,1]]="

കടായ്

8:40

സമ്

0-1

Correct Answer:- Option-B

Question12:-If “K=|[x,y.zl.[a.b.cLlp.q.f then *|[3x3y,3z].[3a,3b,3c][3p.3q.3r]]="

>

8: 6

636

0:- 96

Correct Answer:- Option-B

Question13:-For the matrix *A =[[1,2,3],[1,1,11[1,0,01T', the matrix *A.adj(A}=[[k.0,01,[0,k.0L[0,0,kII" then the value of “k*

is

6-ھ

B:-3

نی

01-1

Correct Answer:- Option-D

Question14:-"int log(2x) dx" ئا

Axlog(2x) - x + €

8:-(1/20--5

0:-(2)/00-೧

0:- [०५ (2201146

Correct Answer:- Option-A

Question15:-The general solution of the differential equation * (dy)/{(dx)=((1+e”y}A(1 + e”x) e™y}' is

‰:-100[(1180)/1+€^ ४] = ८7

ےہ[(دہہ+1)/(ہہ+1)]وہا'-:ظ

:- ززہه + 1) مج + 1)] و10 -

0:- {1 + €^>0} {1 + €^४} -3८ = £

Correct Answer:- Option-C

~2+ax+b log ([x])" has its extremum value at *x=1", and *x+ -3, then

=c

D: , b=3"

Correct Answer:- Option-A

Question17:-If, “x - 3y + |y|", then "y" as a function of *x" is

A:-not continuous at *x ಎ 07

B:-differentiable for all *x*

८: (4४) = (1)/4). णि ` ४ > 0"

ப (0४/04 = (1)/(2),” for "y 0

Correct Answer:- Option-C

Question18:-The number of terms in the expansion of *(x +y + z}*6" is

A:-28

B:-30

C:-42

0-7

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