L22/2074 L

Which oi thc following sblenenls is noi.oftd ? lhe ltmily I conshrnr8 ol all finilc subr.ls or

() (B)

lrE tanily

I

consttinS or

ill

ll ind

lhcit comPlm.nls alwiYs is

i

counhrblc subsels oi t) nnd their co'nPlen.nis always is a

$mf,^t)i
3.

Whi.tr ol lhc folkfling is. suJdcicrt cordilion lor ih. nal valu'd inlcgrablewith respe.t to d on la, bl? (A) r i3 ontinuous on 1., bl aB) iis ol boundud vari.lion on la,bl (c) r is or boundd !.nation .n 1., bl and d is .ontuuo6 on la (r)) r is ol boundcd w.ri'tion on h, bl wlrich or th. tollowing *quem.s

|til

is

fiidion

t to be Ric@nn

ml udiomlv onv€rgcnt )

lrr

A be a 3d ol

{ ) r0 5,

rahml numbP* in [O l0l

(s) 0

ll lrl d.not.s rhc Erealcal inlc8er

(B) 3/3

{A) 3 trE foUfl'nR

vdo6 (l q q 3l

(Al L'n.rrly drF"d"nt ( , lJPnr.J v{trF f

0

(l))

(c) -

runction. th.n thc

Noneol

the

vtlle oI tnc Riemann-Siielti's

(q 16/t

(D)

e

(7 0 0,3), lz 0 0, r) ire (BJ Iinddv ind'Penrlent

(nl \.fP nf'l e-

iL

(D) sr.w

(c) 3,

Thcn rhe l-ebesg!' masure or A is ]

2

(B)

.1

(c)

(D)

lP,T-O.l

9,

wlat tyF ol det'nirft,e

(c) 10,

PGitiv.

Idstily

the

66i - ddinile

in.oEt m,

lt A

(c)

wlid

of the followina

(Al

P(nl=r4)

(B)

t"(lTi=,

(c)

PIA

x

A-

g

(D)

Ir

rom r2+2f+3i+2yz -2r,+2ry poles

stahrenr ot dE to[owi.8 : n marru ot ary ant w'ri its ajnr@ Ai,lhm AA, The 8'qA.€\Frr and rsnt {A.)> ranl (At If A" ir .'ivge inv6e rhd A,A or AAi is idmpor.nr The M@re - P6'@ 8 - hve4e is rcr lnjqu.

rA) [B)

(D)

d@s rhe qu,.trahc

>

a,J' - t, -

?

4 * ;;i=,16'1

P(A)PI'/ A)PIC/ A

I

thd

hold hue atways

1- >L1P(lf)

I q ^ ^ P(ul=,4) s

> 0 a.s.,

desnl

>i'-,

^81

P(-4,.)

which ot rhe fdltowin8 lnequaljti€s is

ytt?

lA

Erx4,rE

(c)

E(xrl1>(E(4)r/,

wM8

?

rtxJrfr

"'

(D)

E(roE(4) < losF(x))

If x L a unitom I0, 1j random variabte, rlrh which ot tlE fottowinA is

pl*-I2 '11' 4l I

@l

8/9

Chl@

lhe

t3) 2/3

.oft.l statmnr

(9 2/t

:

(A) x, ---!+x t x. l+x (B) x, --4!+x t x" ---trx

(g x, -!Jr, y. -?i tx" (D) x" l+x J, x"--4!+x c

15, I2t lxnl

ux.

=

be a

"t=

*qure

j.

(A) x" lio (c) x,.onv€€€s 122/2014

or random

+ r"

$1

1

vdiabts wfth

nx. =o:=t -

*.,,0. *"" (B) x, ,

ro 1

in

"

Fobability (D)

onr irh mean

None of rh6e

(D)

A

?

16. ll

X is a

negative randon vanable wiLh Jr>hrhuh.n runlhon

non

rollo*ing rupr(sts li(x)

f

lhen wh.h of rhe

?

ri (D)

f(' 2/3 a^d the PlobabilitY that a.tltng ai l.aet DE conbact is

is

17, lh. rrcbrhilit!

thai. coniracrot wiU 8et h. r jll nor 8et an el{tri. .onh..t is ,/9 1/5, whai is i\c ptotabiliry thni h. wili

13,

lq

(D)

14/ 45

l.ct lx,,l be ! s€qtence oI iid. s,,

=:l

rx(.o'z=v{x,)>o

dtrr z

z

(B)

i.i!J9

()

19.

1

_

u

z

0)

hrhi.h tlF ol.dnvcrSene n uPd in (A) Conv.igdce in Ptubabillt-v {c) c.nv*sme in

d.hal limit rh@€m

(s)

u{

?

Convdgln.e in rih mein

tollon in8 b not o chan.teDstc

(D) 0

(R)

{ )

_!

": 21,

ll t.(s) denole the p.8.I or rhe nndom vai'rble & the' m, n rs int Bds (m,0) hgjvo b.v:

(a) s,f!fq) Lr

(c) ,r',(s)

(B) d'.Gd)

X a.d Y be indePcndcni sran{lld

'= (^) (ll)

(C) {D)

L\- I 'chi - sqn.rc dhdbution with C-h squaF disMbutid sith li dBtribution wiL\ (2,2) Lr'l r diskiburion wnh (r, r) d.f

2d 1

rhe p g'f or

rcmal tandom larinbLs

(o) ThLn

t

d.l

r22/ mr4 lP.T,O.l

23, -Ihc distributidn fu6.tion ! ot a two dimensional random variabte sr(sties, for ttp!), (t7 $, t, < t, y, <

(^)

yrl ..

FGrr) 1 (B) F(rr, yr) - r(:, vr) + (c) F(r,,$) + F(1, vt _ F(r?,

(D) F(:r,vr) Il

G th€

+ r(r2 11) +

.ftlzrion bernM

X and

'lxr

yi rh€n .@larion beh{@ U =a

+

pt pdti.lly d*trcyed laboBtdrv Edd Fgesion equations rF legibl€ : In a

Then the

@.

(A) 13

oI an

vatle of Y G: tp) 17

(D,

Y-

aMltsjs of

(cl

ct4ldjo

cx and V

=

6-

d!

*p".r

dar., onty dE foloEing

(D)

t3

66

Pohson(I, and x dnd Y a.e indeFnd€nt rh€n rh. @ndiliml (B)

(D) 27,

r X and Y are rindoh vatabl6 with distnbution lun tiosF(r)-1-e EF.riv.ry, rhcn EIF(Y) + 23(x)l is :

1^)

(B)

0

(c)

1

?/2

I

x

30,

Ir the momenl Ed€rating tunclion ot X is vtty =

vmanc

(^) r22/2014

ore

2 and

Gpetively

0.s

:

13) 1 .nd

03

!"' I

e

-rv

(D) .

x("):Max (xr, x2, . xJ, wh€r xl, x?,.....4 (B) 8(q 1) (c) P(d, n)

24,

r and c(r) =1 -

e

i.i.d. p (d, 1) (D) p(od! n)

js:

-'

l"zt *

!"", ,r'* i" *" ^a

31,

staRrols n not.u,$r 2 s.lr ''l5;? n - orrwr Inim i lulullbon nf \i. \ \Pl+ 'L h r tr'v l.r.r cverv 'n hd '^,' lri hr'.. ot b'r'n r, $ lrr'\drtlt ^r r'l obhi're isa simPl. randonr emde (R) Sihtie rardom smdd d(6nr itMPl to RiDrc rhe €tfc't of darr v'ridtion on tl'e

Which oi lhe r!,lbwirtr

r(

r

(Dl 32.

eror ot dslintlion A 5tsrbr,cd rar\lom *mple s mobbrn d by +pdBbB rh? PPUhriDn enmcnL< Inr' nd..vfllrDpi-q qr^up' rnJ rh.n *|(rr S J qimPlt 'Jnd'm emPl"'omflih qrouf \hrriftPd r;J.;srmPL rlmv( Pndur:n P\hDror w'lh t 'malls !rndmr rhnn thtt of the..resP.ndi!8 cstim.lor in sinPlc Fndom so'nPling

With Fsard lo ratio cslim^iim ba*d on thc t6Pon* lariabld y rhc cor€crriitrmfni ofrhe followina

'n.nrfv ri.,*

dd

subidiary variabl'

t

*"-"* " 'n. ' rhr.,reh .l[ r,tr

s mcr "rl(jN" wha th Fl.rosh'P b.awm v 'nd I h rno v r q r,ro$'n'drl r' ! '. It{) fh(,o'pb;;n p h s-n r.n.l r,le' nd tfl6 r the p"\r'En d thd nh FtimJrd l(:J Raib esfinato$ ar iMavr unbi.sed iDi lh* Dlio t"tinrli"" 6 .s;.[v sxPdior b rcEBsion in srimatid if dP datiu$h'P bdwm tho y' s and \'s is I staiShtlinc not throlgh th" oriSin

iei

-'1"

wanrs ro estinate the avsaee ln.omt P€r adull mlc in a .erbin snall 'ity rvhlre no lisi of re3ni$t adult is avail.ble. whal would be thc loal.il.hoice or dE suney d.si8n in rhis..* 7 (B) syslemtic santlins {A) sin,ple random samPr'ng

33. A s€iolo8]si

(c)

34.

srralilied

$Plin8

$/hi.h of the lollowinS 3l.tomPnts is not

(A)

$bding

Systenatic nd,Dl€ rardom

coat r

is easicr to perlorm

rnd

js less

subjst to intervn:wn5

'ro!s

tha'

'nphna ro lPs nrtr stonJr'n P Uar'u\l lhd imPle rJa ion rnr f -i -*. -.rt'.en'-. samfr'ng rr ! l\h.n rh:( Dooulr'i.n si L\, F l..ljc and $c miiclr'n n' Ffli imt b b'ttee' Diic ."..;rurt*'iplirsrrro*rtuo-p rhmrr'" vsemdr"dtrpr'ns ";.:*,;,1",',,'" hc bctler rhnn siDplP randomsnPling mv Ol 'rlvrr"mii. *.prinAi" Prerefbh wLnihe PoPutation or interesl is odeEd and PoPularion sizc s rdrEe

mJon 3r.,\ n Dndl'd(c! o, Univr'$h {u'lcnr oPrtotu 6conddd'll hv eldff$ J smfh' .nr'n ,t,o.(rnIn...un.v,nlrhi.Pl(riner"nr. -,mL.le Jt unr,,:-r,.. rj.,r it *-i'. .,i.'a..,,. - -.,rr, Biv ! hir'.1 or'nrtr le,u tv dPr*n F rs d hc'P : tA <.rJl,,,p.t,J,.t,'m.rFphg'Rr As. iaac.lu'trrrmplind

(c)

35, --

clustei

simPhrg

(D)

None of rhcs'

ln a BIRI), four treatments .re aiitngd in lou bbcrs of th(c Plotg each Each tsdilmffl *-* -i. -a -ry -- in rhr* bt;!s dd anv rwo rruhenrs (ru toa€rhe' In r blals' 'Itcr dr. vJlLlc ofr is:

(A)

r

(Bl 2

(c) 3

(D)

4

{P.T.O.l

37.

Unds . 24'factdal d6i€n, whrl in[eractio. Bldk 1 I (1) ad a. ab cd bd

2: a

Block

d

(A) AB 13.

.

b

(B) AC

is coniound€d

bc

acd abd abc

with the toltowi$

blds

?

ab(d bcd

(C) ABC

(D)

ABCD

dodel: 2ot+.1

Consid€r the linear

tt-\+202

v2=q+30r-q+€2 Wtm

yi are obep.tios, 0 aE pahm.r6 and aE unorretared ddom med 4ro and otutant vdian.. fd i = r, z 3. Thm whnh ot rhe foltdin8 (A) 2!l -y, -yl is an unbiased slimator or 01-403 2Jr y2-ya is rhe BLUE ot 40r (C) ,, -3!] is th€ aLUE oa q-401 (D) yJ -4J3 is rn unbi.Fd €stitutoi oI 0r -4€r

!

(3) 39,

6tieted,

(A) 14 40.

For

41.

th€

fq

an RBD with 4 blckl and 6 d€gEes ot freedom b :

€rd

(B) 15

v=11, b=22 r-6, k=3,1=1 v=21,b=4" r=4, k=2r, r.=4

rrarmmh havirS one h;sing

(g

whidr ot the lollowinE er oi valu€s will

(A) (C)

i! tnp

?

0r

In OF ANOVA is

hrjibh! Fith

(D)

23

a Balanced

valu€ whicn

24

lnom?lete Alek

@) r-7, b=7, r-4, (D) v=Z b=t r=3,

k=4, k=3,

\-2 r=r

T€srst.hsticJort€ltrh€stgni6caMeoIdjff€ftn.ebetqenvdian eof hronmalporubtiom with known n.rns baeed on rwo independent sampt€s of rires m 6nd , ;t.chv.ly

(A) r. F distibltion with (n-1,,-1)d.L (B) a , dhbibudd eith (D + n) d.L

(c)

(D)

..

(r+r

a r dBbibution w h an F distsibutior with (rn,

51;*,;;;_J;f

2) d.t ,) d.(

il-domsmpr€

(A) Unbied and Mdrl{r (C) CGiste bur not u.bias€d

foma

nm,r drEiburimN(8. 4 lh4rlEMLEot

(3)

UnbiaFd but

{D)

NeittE oci9tent nd lnbia$d

et

cons&t€nt

4!. If X1, x2, ..........Xn ir a r.ndon sanple lrom a lopularjon with demity fddion !'x te - .-q<) 'o thtrl]1eNnrJf r\ppaEmhr0i5: (?\) Vrr {xr, .\1, .......... x.) (B) Men d X,, X, ......... L rC) M'n,Xr Xr. .,. x I rDt VedEn ofir.-X-. .,.. .. i. !4. A rsr with size ! and powd I ir sid lo be an sbia*d lesr it : (B) 4<1-0 (c) dp

122/20t4

B

45,

Il xr,

xr, ..

{A) !x,

Xn

bc. rddom snPlc

i5sur{i.i.nl

trom N (u Uzl rh.n

wh(h nf lht

tolLow'n8 i5 tEe

I

'or0

0l

rx3

issulticicnr lo'

(c)

(:x..

rxll

e

cioinrlv nrfiici€nt ro

(D) (:,xr.:{xi i)?

0

nioindv suffi'i'd

rr

0

thc b.undarY Poinls A

R>l:!

.nd

B

erisiY:

j

rn\ A.:r,B>

I nnrm'l noNlrbn kllh mern F anJ virim {7. P'qi nn. {nAlP nbvndron ( lmm k4 -' \vroi\e{' Ih J ? - dd"rsr H | : ' < 2 whm ,i*ivf .' ? es.ncrn/c ' 'rnomdlrhedbhbund F: u- arlF dF qurnt'lP o{ c {.ndcni rn' x'ror2 B *2" 2 n' r'r','2 ; .-';

@ry

';';

{3.

Ba*d on

a

of p(1 - P) is : random sample ol si7F n ftom B (1 P)' lhe uMvuE

:xr(n

-!x,)

>x,Ln '()

49.

50.

sl,

I €r

'l

"^--

be an

is

0 llen I and s at indepfrddt fB 9' ur\'x'd lo! 0 rDlSb\oni{nlturo

an.illtary slaristic for the P'FNter

nt

!

ur

u

lh. wil.oxon rtnk sum stntbti' tnd U

(A)

u=w++l

(c)

w-.u ll !l-:ll

ff x touNs N.

(0,

(R)

:) tld

X

AX toDows

rA) A>iso1;n r

icj

:xr(r\ -n)

,^. >jl>j, {

>.\./

rA 5 ' conpl(h .llf' r,t."-tr*"*.'o Il w

t3)

.q:

r

ia.np"r.na

or

'nr '

r thit'ny U 3tatstic'

is

tic

u

=w- !-81-l)

Mann

_

:

ub

:

chi{qd' dGkibntion vith r d i if and onlv il : (B) Ahotsnkr (D) A is idmPoirftl of Fnkr 722/2$4 lP.r.o.l

52.

Ler R b€ rlp

smple coftlation .&ffjcjent ot

nornDl popuJdho

{A)

(rr

Lrvariat€

emplt of size n ,M

srhom,tarjm (E6i.i6t p. up=orh6rh.(l!rre& R

(n 1,dt. f

r

dnhbution wirh

F

d,shburjon w|h (r. .) d

53, ItEdbhburion

.

H.k

birmite

E,"I* \ll Rz

(s, r d,srnbrrion wir} tn_2)dr ror Fdi.hhulionEnhir,n_t)d.t

folws. (B) rdiqh,burion {(, wbh.rt tD) }d6rnbut,on 54. Let 4, X2 .....,, . xn (n > ?) be ijd r.ndom vecios ton Np (0, ,). Tlm ot

(AJ chi -squrredF

a

rn8,c F sbrkric

nbtfion d'
s=-l:(x, f)(x, lr- wheFx=lr..E.

,, 55.

rl (xl, rhe

x/

Io .ws

disFBion

rrr [o zJ

a

tur.i\

''.

[;

Nr

's

a

(t -t)ror *"p.a (;''

(g

t

bivalaientumat dtsiriburionwjth

x/ is : 3 r/2\ (B) | rJ (c)

(,),

/2)

ol (xl + x? xr _

[r/,

IflNr t. TIE a to'son Felss with lt, Nr has in,lependcnt DcRmenl (b) PlNr+r- Nt= r)-

(.)

.J

the diskiburid o,

shriomry ^r+o(hl

'nmmmr

Dte

(;?)

(D)

2) (1

r rh.n w

prtrs

" XJfi;,il';r'Ji,';:'(B) n>2

r.

p'k€5swithE(xr)=nltrm0'

or rhe Bndoh v*b x - (xl x! xJ. H,,]i"?,#",1,L5,rh^f,ndpnr ta) vtft)+ vtylt+r\ti (b) y{Yr':v(yt>v()t vtx,)+ vtx.)+ vtx-t tq rr. y, ihd yr,rc untorrttrLed (A) (r):nd (c) tB) (b).nd (c) (q G) and (b) {D) (a), (b) and G) 59. $4!.n ol rh€ rotlohnS sikftn(s) E/,r r.ue 7

mmpons*

l;l,iI HI'H;ff JTi]Ji.n".i.,iil?t1't"i5;11,1t."#H' *" lrare of a M&kov

rHr rdrrd/.) 722/201,4

.hiin i( (altcd *xod(

rcr rb)rd(,

'(D)

(d), (b/ and (c)

X b. a r.ndonr vJriable whi.h follows t t'oisn dhlribution wilh Parameber Dr'or,,!r"l Lr'.i',.,r 1'nlr'.hs (1r Hl rF! n rh P!' hiut nFt thui'un n

60. ld

I tnd

t 'Br 'i' rP, 'r 'tu r'B l) 4r) /1o F Or- Unao 'U"r"t tro rcs ib$@ dF Aay$ 6tiNtor ot a Pardrerc ts the: (,^) Mcan or $c PostYid disinbntim disFibution {r) M.dian ol thc Podmordistibnhon ofthc 1( ) Mode tos!.nor inl r'l*. o-ori." "t'.,r ."!n ol ihe FGtcno. dnkibutid i.rr .r. ls

62.

the

\)

lie linear hdlcl Y = XS I ., where € is. vei{ot of non_obsNabt' nndon variabl€ sith rikl-O rhen ih. lci( quaru r\limJic of 0 ii iv

For

R. '\'\t r\

i^, t r' t 63. thc hiz.d

tunction of

ivi.bull distibtrtiotr

(B) p
(^) !>1

i

(B)

6s, (U1,U2,

,

Ui

b€

66. ll

(c)

(q r- I

with

lhen lhe

dilirlbllim

(D) F 2>:rrosui rolroB

' df

Chi.squ''. dirlribtion with 2, d.f

p is the

(A)

r-i

a,

indeFndcnt U(0, l) rindonvtnnbl6 $pn -

(A) Chi squ.rc dishbtion {B) C.mm (2n, r/2) ((:) (;amna (n,l)

(l))

rlrr '\'\rx wth shaPe Padm€ter I is nd{)rm iredhg (D) P>0 (c) p<0

rrndbl" sitl' hidnl lun.r'on i(rJ =1,r < t<

04. llr'l h ' 'dnJ'n

(^r

\i r\\)\')

mr.n p.&anr d.ftriv., then rho ulP.r conk'l limit lor tla ptopo*ion defe.uve

-, " l|!L]f |it o)

(3)

(D)

forinOCdive

6?.

tdhich distnbitiQn h lsPd io tind ihe prclatbility of a(.oPtanc.

63,

\4hkh soure ofviliation ..n bc cstinitcd by radoro Eend nethod

(8) (D)

(A) cycli.

(R)

Ndmal \eSative binoni,rl

(c) lf,csulu

I'rnd

t1

?

?

(D) st.soEl r22/2Ir1 l!.T,o,l

nF

6ian poi^r 6tinarr Minihising the td3 Minimiri.gth€ dror

Ba)

(A) (C)

nhrkov (hain

(B) (D)

Minihising rhe elp€cred |6s Noe of *€e

w h teo sraFs

0

and 1. Th€ one 3t€p tracition Frebabilft y

f1lI lll l,r* 'l. n1a.,=rrx"=or ^,

(Bl 5/12 (g 7 /r8 n- A ged rienrific r€*rh is .hara.r..ikd by

lAl

(A) (B)

(c)

7

r8

lt requiFs clea. a i.uldiion ota E@t It 6ouows speccc ptan and pqeiture lt aaepts .abh .rftiel a$umprioE

(D) AI 72,

(D) 1rl

/L2

tlE abov€

To undeFrand

hrmn b.havior and rea3oM okr

(A) HFron..l itudv (C) tin8ibd@l srudy

a tong

pdiod of time one

has rd do :

(Br e"di €,p.;".bt (D) cl@ Knonit shtdy"t"dy 73. T€n(hing and k"ming,n nem.rr. ulua v in rFa grour. rhd ar. lbuduFd roI'due a.hv€ pa,lripalion in lerhinA is (A) SlhPosum (B) Smiftr

u*l!l apptction ol *imrilic principl6 ro Pddlctid is.alled : (A) Knowtedse (B) s.i€nc. (c) T*hnolosy (D) DiEctly

R€s€aRh

Wni.h or the touowing quiliti6 a rese.r.h- must have ? {A) cwiom aboul $e world tb) rjsr,t and !}srpruri.

(q

rnhlleruarty

holFr

(D) arilhe.bo,.

nci efi€ft^ e Fftung tuhod rhar cn.u"! ma\rnuT pdnt.,parion rA) kcoE merhod (B) tc,, b@t m€lhod (C) Disssion merhod (D) Demon,rhrion merhod nE

v..rhi.l oj

(B)

(c)

ry

fouoTi_g Erhemdrhpdbnr.adkaro,orqktirj,orcdu!,aonjna..hool?

Qnalirication of r€acheb DisiPline @iniain.d itr fie

(D) studots' a.ni€eeMts

{h@l

Wli.h ol

(A) {A) (C) (D) 722/2014

ot sludtrrs F

th€ tollowing is not 6 qu.l y ot eUdive leacher L6s inlehdio. in th..tass Adopt i.t€rftlive ntthod or teachinA R.duce dF tuiety lchl of sludmL

Motivatc rhe stud€nrs to take iniriarive

t2

?

?9. 1\'li.h ollhc folbwing.in lt

achiPv.d lhrolgh valuc education

(,\) lo in ulcare Dt rnlues (c) ,\!rrf .n thrci.aL litlcss

30.

(D)

?

Devrloliobskilk

(l)) Dtv.lotn€

ol

Perurlil!

len.iin8 metnod {l,eic puryoseful aclirity lhd will rcmove r re.oSnEed dil{idlty or Fcrlt,rnf in sitrrh.n ihrouSh ihc Pr&e*ot (3) (D)

3r,

.lThcConqiiurtunotlnliadire.hth.Sl.t€kro€ani,cvillaScPin.haythand rm r'irh poqer an(l iulhorir) to rrncrim.s unit ot lnqovdnm"nb

.rd.N -(A) Artjcrc 39

(3) Ari.l. {0

(c)

Ailicle

42

(D)

lhe Con{nudon ol lndia inP{r* a dtly ullon unil! an(l inl.grily oJ lndia fiotc.t tlie $verignr, -.t

^nicL

46

32, Arli(|t

(B) 5r-A0

33,

51-^(.)

ALl Iftlii s.'aicF.an b..rcatcd bt the !.rlrment Js ehFwcled (.n.htullon ot Indis (B) '\di.re 312' (C) .\rricrc 311

frrcd.m

rs to

Artide

pJynrpfio{ ra\rs for Pmnorion ol rny .l Thc Co'aditubon ol Lldia

35.

(c)

(rJ)

lsti.ul.r

(r)

5r

undu

^(f)

-otlht

reli8ior is baannted

undr

27

sollin sn18h y N.w Dclhi Munidpililv AIR 19395C 19ll3, lhe SuPrume coLd *as caued uFo. io rte.lde whethcr (i) MunidFn authorilis .an inPR 6t i.hont d slau8hter ho*s lnd€r A*icle 19(6) (lr) [mplov.es had . h'ndimenlal riSht lo r.sort ro skikc i{jlhdi nohce (Cr) !o.rl iulhotiti.s can lL{l'. ra\ tchosP{hvcly il)r Hawke6 hd r runah.nral nghl to.a(y on thcir trad. on P:v.hcntt !@nt ror L,

36. firsl

dptcal und.r

wiihnr

of TtE Right to Infomalion Acr 2@5 trr to be Pretetud drYs rio.r fie .tpiry ot p.riod jor ift.i of inntrmabon or rlom dit€ or

sl{tio.

19(1)

s7. 33.

of ".;imrn five {^) ^s

^. nor

GFn t ribunal Acr 2010, T}te Tribun,l shal rulltiftdpert m€nbe6 (D) t.r (c) fitt*n (B) - t'enry

rer s..rion 4(l X.) .r Th. Natu.al

p

'

.onsht oI

humcn orgd< A' I lc9l, no l]ur sh'll -r o$p i fi c.i ht i per\' n qi'o hs I v'r ror'.r ol tlE APlroPrirre Anrhdilt, ol thc allsacd arfcnce and his

\!hnn 22rln4r.I Inr I itud,ntd,'.nor

l; thJn

1

.t. .

days ro

inrPdion l. nrke th. - fomfllint

(3) \i. y lP_T,O_l

-------..

89,

pd St tion 10(l ) ot Th€ .crheduled castB .nd s.heduled -lnbes (PFmtion of Atrciti6) Act 1989, a speial court can p6ss .n exLlment orde. .BriBr 6 Fe. lik€ly lo omnil ofifl.e and di(l hin nol to return lo the.oncemed drea adr su.h tsiod nol exceding As

(A) 90.

d

six

maj, bc

tpdilied in rhe o.d€r

monrhs (3)

one

ye.r

(q

rwo

ye4

(D)

five yea$

A.cordn18 io Rul. 2(j) ot l\e Noise l,ollution (Regdatnh and conrrol) Rll€s 2m0, 'Night Timd has ben detin.{ .s thc Fiod b€v*n

(D) 9:30Pmand6:30am

91,

Who w.s thc founder oI'sdhu (A) sre Naraynna Gun

(c)

ch.ttampi swimikal

tda

Paripalrm sanghan

(D)

?

skhoda.an ayyapFn

s'il orEani$tion n Kml4 'Srruthsr gdrupm' was 6bblhhcd in $. t?e (A) r816 (B) 135r (c) 13ss (D) r3e8

92.

The

93.

Wlich

94.

Au,hor or Lhc tdm@.

:

rmg tho folowing is nor written by C. Sa.t ra (utup ? (A) sury.*.nthi (B) Nimishan t'ml' jdrhil,kummi

(t)

.

T.F Knshnaswami ly€r

(C) P.K. Chalran Mast€r 95, Iic RenahFN l.dd.r r Ke Jlr. who Anl tic nrFe Kumq'a Cutu : (A) Mampuram TnanSal (E Panlladi John JePn (c) Poik yil Yohadan (D) Moorkoth Krm.an 95. The name giv€n to the Ai.force's rescue operaiion provided to the tlood vicrlds or Uttar.!.h.nd : (A) Opnalion Surya Hope (B) Op4ation Rahai (g OFEuon Gan8a Prdha. (D) Op€btion Bl<)ssd SprinS 97, Which yar has tmally dftlapd by UN Ccneral As{mbly s 'lntemtionar t@ of tamny

(A) 2014 (B) 2010 (c) 2006 (D) 2009 98. Thc otmi$b. appointed ror rtudy'ng the ontibuiory ptuion ststed in (dala (A) R.ns' R4jan comission (B) H.zd comission (c) sk Krish@ cohnission (D) Anath.h.rya comhi$ion

,9,

:

which Consritutional Ampndmenr incorporated Pan.h.tati Raj Sysleh jn our

( ) 43F (c) zlo Anendm€nt ^mendm€nr

(B) (D)

100- Th€ nodal agercy tor stimrion of tovdry

Minishy (c) Finatrr comision (A)

Rural

t22/2014

74th 44rh Aftdndmenr ^mcndnenr

d ih. natioml

(8)

Plannin8

and stare

conmi$ion

leel in hdi.

:

(D) Hore Ministfy -oOo-

14

a