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8/17/2019 Xi - Dpp # Mechanics (22.3.2016)
1/12
CLASS XI | 23. 2.2016
PHYSICS
1. A circular portion of diameter R is cut outfrom a uniform circular disc of mass Mand radius R as shown in figure. Themoment of inertia of the remaining(shaded) portion of the disc about anaxis passing through the centre O of thedisc and perpendicular to its plane is
(A)
215
32 MR
(B)
27
16 MR
(C)
213
32 MR
()
23
8 MR
2. A man! standing on a turn"table! isrotating at a certain angular fre#uenc$with his arms outstretched. %e suddenl$folds his arms. &f his moment of inertiawith folded arms is ' of that withoutstretched arms! his rotational *ineticenerg$ will(A) increase b$ ++.+(B) decrease b$ ++.+(C) increase b$ ,() decrease b$ ,
3. Moment of inertia of uniform hori-ontalsolid c$linder of mass M about an axis Mabout an axis passing through its edgeand perpendicular to the axis of thec$linder if its length is times its radiusR is /
(A)
239
4
MR
(B)
239
8
MR
(C)
249
8
MR
()
249
4
MR
4. A uniform rod of length 0 meter is bent
at its mid"point to ma*e 12
o
angle. Thedistance of the centre of mass from thecentre of the rod is(A) +.0 cm (B) ,., cm(C) 0'.' cm () -ero
5. A small ob3ect of uniform densit$ rolls upa cur4ed surface with an initial 4elocit$ 4.&t reaches up to a maximum length
h 5
23
4
v
g
! with respect to the initialposition. The ob3ect is (see figure)
(A) ring (B) solid sphere(C) hollow sphere () disc
6. The trac* shown in figure ends in acircular trac* of radius r with centre at O. A small solid sphere of mass m rollsfrom rest without slipping from a point Aat a height h 5 r from the le4el ground.6hat is the speed of the sphere when it
reaches a point B at height r abo4e thele4el ground7
(A)
10 gr
(B)
50
7 gr
(C)
22
7 gr
() -ero
7. A tube of length 8 is filled completel$with an incompressible li#uid of mass Mand closed at both the ends. The tube isthen rotated in a hori-ontal plane aboutone of its ends with a uniform angular
4elocit$ ω. The force exerted b$ the
li#uid at the other end is
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PHYSICS
(A)
2
2
M Lω
(B) Mω,8 (C)
2
4
M Lω
()
2 2
2
M Lω
8. Choose the correct statements from thefollowing.(A) The magnitude of instantaneous
4elocit$ of a particle is e#ual to itsinstantaneous speed
(B) The magnitude of the a4erage4elocit$ in an inter4al is e#ual to itsa4erage in that inter4al.
(C) &t is possible to ha4e a situation inwhich the speed of the particle isne4er -ero but the a4erage speed in
an inter4al is -ero.() &t is possible to ha4e a situation inwhich the speed of particle is ne4er -ero but the a4erage speed is -ero.
9. The numerical ratio of a4erage 4elocit$to a4erage speed is(A) alwa$s less than one(B) alwa$s e#ual to one(C) alwa$s more than one() e#ual to or less than one
10. A car is mo4ing on a road and rain is
falling 4erticall$. 9elect the correctanswer.(A) The rain will stri*e the bac* screen
onl$(B) The rain will stri*e the front screen
onl$(C) The rain will stri*e both the screens() The rain will not stri*e an$ of the
screens
11. 6hich one of the following representsthe time"displacement graph of twoob3ects A and B mo4ing with -ero
relati4e speed7
12. :rom a building two balls A and B arethrown such that A is thrown upwardsand B downwards (both 4erticall$). &f 4 A
a 4B are their respecti4e 4elocities onreaching the ground! then(A) 4 A ; 4B (B) 4 A 5 4B(C) 4 A < 4B() their 4elocities depend on their
masses.
13. A particle has initial 4elocit$
(2 3 )i j+
and
acceleration
(0.3 0.2 )i j+. The magnitude
of 4elocit$ after 02 seconds will be
(A) 1
2 units (B)
2 units
(C) units () 1 units
14. A car! starting from rest! accelerates atthe rate f through a distance 9! thencontinues at constant speed for time t
and then decelerates at the rate
2
f
tocome to rest. &f the total distancetra4ersed is 09! then
(A) 9 5
21
6 ft
(B) 9 5 ft
(C) 9 5
21
4 ft
() none of these
15. An ob3ect! mo4ing with a speed of., m=s! is decelerated at a rate gi4en
b$ /
2.5
dv
vdt = − where 4 is the
instantaneous speed. The time ta*en b$the ob3ect! to come to rest! would be(A) ,s (B) >s(C) ?s () 0s
16. &n 0.2s! a particle goes from
point A and B! mo4ing in a
semicircle of radius 0.2m
(see figure). The magnitude
of the a4erage 4elocit$(A) +.0> m=s
(B) ,.2m=s
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PHYSICS
(C) 0.2 m=s () -ero
17. A bod$ starts from rest at time t 5 2! theacceleration time graph is shown in the
figure. The maximum 4elocit$ attainedb$ the bod$ will be
(A) 002m=s (B) m=s(C) 2m=s () 2m=s
18. A ball is dropped 4erticall$ from a heightd abo4e the ground. &t hits the groundand bounces up 4erticall$ to a heightd=,. @eglecting subse#uent motion andair resistance! its 4elocit$ 4 4aries withthe height h abo4e the ground as
19. A person tra4els along a straight road for the first half time with a 4elocit$ 40 andthe second half time with a 4elocit$ 4,.
Then the mean 4elocit$
vis gi4en b$
(A)
1 2
2v vv +=
(B)
1 2
2 1 1v v v
= +
(C)
1 2v v v=()
2
1
vv
v=
20. A particle co4ers half of the circle of radius r. Then the displacement anddistance of the particle are respecti4el$
(A) ,πr! 2 (B) ,r! πr
(C)
2
r π
! ,r () πr! r
21. A smooth inclined plane is inclined at an
angle θ with hori-ontal. A bod$ starts
from rest and slides down the inclinedsurface.Then the time ta*en b$ it to reach thebottom is
(A)
2h
g
÷
(B)
2l
g
÷
(C)
1 2
sin
h
g θ
()
( )2sin
h
g θ
22. A food pac*et is released from ahelicopter rising steadil$ at the speed of ,m=sec. After , seconds the 4elocit$ of the pac*et is (g 5 02m=sec,)(A) ,,m=sec (B) ,2m=sec(C) 0?m=sec () none of these
23. The relati4e 4elocit$ AB or BA of twobodies A B ma$ be(0) greater than 4elocit$ of bod$ A(,) greater than 4elocit$ of bod$ B(+) less than the 4elocit$ of bod$ A(>) less than the 4elocit$ of bod$ B(A) (0) and (,) onl$(B) (+) and (>) onl$(C) (0)! (,) and (+) onl$() (0)! (,)! (+) and (>)
24. A balloon starts rising from the ground
with an acceleration of 0., ms",. After ?s! a stone is released from the balloon.The stone will (Ta*ing g 5 02ms",)(A) begin to mo4e down after being
released(B) reach the ground in >s(C) co4er a distance of >2m in reaching
the ground() will ha4e a displacement of 2m.
25. A particle experiences a constantacceleration for ,2 sec after starting
from rest. &f it tra4els a distance s0 in02sec and distance s, in the next 02sec!then
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(A) s0 5 s, (B) s0 5
2
3
s
(C) s0 5
2
2
s
() s0 5
2
4
s
26. The 4elocit$ of a bod$ depends on timeaccording to e#uation 4 5 ,2 2.0t,. Thebod$ is undergoing(A) Dniform acceleration(B) Dniform retardation(C) @on uniform acceleration() Eero acceleration
27. To a man wal*ing at the rate of ,*m=h!rain appears to fall 4erticall$. 6hen hedoubles his speed it appears to fall at+2o to the 4ertical. The actual 4elocit$ tothe rain is /(A) , *m=h 4erticall$(B) >*m=h 4erticall$(C) >*m=h! +2o to the 4ertical() >*m=h! 2o to the 4ertical
28. An express train is mo4ing with a4elocit$ 40. &ts dri4er finds another trainis mo4ing on the same trac* in the
direction with 4elocit$ 4,. To escapecollision! dri4er applies a retardation aon the train. The minimum time escapingcollision will be /
(A) t 5
1 2v v
a
−
(B) t 5
2 2
1 2
2
v v−
(C) none () both
29. A bod$ falls freel$ from rest. &t co4ers asmuch distance in the last second of itsmotion as co4ered in the first second.
The bod$ has fallen for a time of (A) +s (B) s(C) 's () none
30. A frictionless wire AB is
fixed on a sphere of
radius R. A 4er$ small
spherical ball slips on
this wire. The time
ta*en b$ this ball to slip
from A to B is /
(A)
2 gR
gcosθ
(B)
2 cos
gR g
θ
(C)
2 R
g
()
gR
gcosθ
31. A particle mo4ing in a straight lineco4ers half the distance with speed of +m=s. The other half of the distanceco4ered in two e#ual time inter4als withspeed of >. m=s and '. m=srespecti4el$. The a4erage speed of theparticle during this motion is(A) >.2m=s (B) .2 m=s(C) . m=s () >.? m=s
32. A stone is dropped from a building of
height h and it reaches after t second onearth. :rom the same building if stonesare thrown (one upward and other downwards) with the same 4elocit$ uand the$ reach the earth surface in t0and t, second respecti4el$ then /
(A) t 5 t0 F t, (B)
1 2
2
t t t
+=
(C)
1 2t t t =() t 5
2 2
1 2t t
33. At t 5 2 and x 5 2! an initiall$ stationar$blue car begins to accelerate at theconstant rate of ,.2 m=s, in the positi4edirection of the x"axis. At t 5 ,s! a redcar tra4elling in an ad3acent lane and inthe same direction! passes x 5 2 with aspeed of ?.2 m=s and a constantacceleration of +.2 m=s,. The time whenred car passes the blue car is /(A) >., s (B) +. s(C) ,.1 s () none of these
34. A stone is thrown 4erticall$ upward. Onits wa$ up it passes point A with speedof 4! and point B +m higher than A! withspeed 4=,. The maximum heightreached b$ stone abo4e point B is /(A) 0m (B) ,m(C) +m () m
35. A bod$ is at rest at x 5 2. At t 5 2! itstarts mo4ing in the positi4e x"directionwith a constant acceleration. At thesame instant another bod$ passes
through x 5 2 mo4ing in the positi4ex"direction with a constant speed. Theposition of the first bod$ is gi4en b$ x0(t)after time t and that of the second bod$
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PHYSICS
x,(t) after the same time inter4al. 6hichof the following graphs correctl$describes (x0 Fx,) as a function of time t7
36. A bod$ is pro3ected 4erticall$ upwards. &f t0and t, be the times at which it is at height habo4e the pro3ection while ascending anddescending respecti4el$! then h is
(A)
1 2
1
2 gt t
(B) gt0t,(C) ,g t0t, () ,hg
37. To get a resultant displacement of 02cm! two displacement 4ectors oneof magnitude m and another of ?mshould be combined
(a) at an angle 60o (b) perpendicular to each(b) parallel (d) anti"parallel
38. 6hen mass is rotating in a planeabout a fixed point its angular momentum is directed along(a) the axis of rotation(b) line at an angle of >o to the axis of
rotation(c) the radius(d) the tangent to the orbit
39. The rectangular components of force d$ne are
(a) + and > d$ne(b) ,. and , d$ne(c) 0 and , d$ne(d) , and + d$ne
40. &f the magnitudes of 4ectorsA
!B
and
C are 0,! and 0+ units
respecti4el$ andA
B
5C
! the angle
between 4ectorsA
andB
is
(a) π=> (b) π=,
(c) π (d) 2
41. A mos#uito flies from the hole in amos#uito net top corner diametricall$opposite. &f the net is +m x ,m x , m!then the displacement of the mos#uitois
(a)
13m
(b)
17m
(c)
11m(d) none of these
42. &f
A
5
B
C
and the magnitudes of A
!B
and
C are ! > and + units
respecti4el$. The angle betweenA
and
Cis
(a) π=, (b) sin"0(+=>)(c) cos"0(+=) (d) cos"0(>=)
43. The resultant of two e#ual forces is
double of either of the force. The anglebetween them is(a) 2o (b) 2o
(c) 12o (d) 0,2o
44. An aeroplane is mo4ing on a circular path with a speed ,2 *mhr "0 what isthe change in 4elocit$ in half re4olution(a) 2 (b) 0, *mhr "0
(c) ,2 *mhr "0 (d) 22 *mhr "0
45. Maximum and minimum magnitudes of the resultant of two 4ectors of magnitudes G and H are in the ratio+/0. 6hich of the following relations istrue(a) GH 5 0 (b) ,H(c) G 5 H (d) none of these
46. 6hat is the pro3ection ofP
on
Q
.
(a)
Q
.
P
(b)
P̂
.
Q̂
(c)P
.
Q
(d)P
.
Q̂
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#". Calculate the angle ! (i) 1 ("eg#ee) (ii) 1$(%inute ! a#c # a#c %in) an" (iii) 1&secn" ! a#c # a#c sec) in #a"ian. 'se360 2π #a". 1 60$ an" 1$ 60&.
(a) (i) 1.700*10+2 #a" (ii)2.90*10+4 #a"(iii) 4.55 * 10+6 #a"
(,) (i) 1.746*10+2 #a" (ii)2.91*10+4 #a"(iii) 4.85 * 10+6 #a"
(c) (i) 1.646*10+2 #a" (ii)1.91*10+4 #a"(iii) 2.85 * 10+6 #a"
(") (i) 1.057*10+2 #a" (ii)1.11*10+4 #a"(iii) 1.4 * 10+6 #a"
#$. -he su% ! the nu%,e#s 436.32 227.2 an"0.301 in a##iate signi!icant !igu#es is(a) 663.821(,) 664(c) 663.8 (") 663.82
#. /ung$s %"ulus ! steel is 1.9 * 10 11
%2. hen e*#esse" in C units ! "nes c%2 it ill ,e eual t (1 105
"ne 1 %2 104 c%2)(a) 1.9 * 1010 (,) 1.9 * 1011
(c) 1.9 * 1012 (") 1.9 * 1013
50. hen 97.52 is "ii"e" , 2.54 the c##ect#esult is
(a) 38.3937 (,) 38.394(c) 38.39 (") 38.4
51. hat is the alue ! (5.0 * 10+6) (5.0*10+8)ith "ue #ega#"s t signi!icant !igu#es(a) 2.50 * 10+13 (,) 25.0 * 10+14
(c) 25 * 10+14 (") 250 * 10+15
52. :i%ensins ! #esistance in an elect#icci#cuit in te#%s ! "i%ensins ! %ass ;! length
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PHYSICS
(C)
22v
g
(:)
222
v
g
5. Cnsi"e# a , n a t#lle h th#s a ,all ith see" 20 %s at an angle 37
ith #esect t t#lle in "i#ectin ! %tin ! t#lle hich %esh#i@ntall ith see" 10 %s then hatill ,e %a*i%u% "istance t#aelle" ,
,all a#allel t #a"(A) 20.2 % (B) 12 %(C) 31.2 % (:) 62.4 %
60. A a#ticle is #Fecte" u the incline" suchthat its c%nent ! elcit alng theincline is 10 %s. -i%e ! !light is 2 secan" %a*i%u% height a,e the incline is5 %. -hen elcit ! #Fectin ill ,e
(A) 10 %s (B) 102
%s
(C) 55
%s (:) nne
61. A a#ticle P is #Fecte" !#% a int nthe su#!ace ! s%th incline" lane (see
!igu#e). i%ultaneusl anthe# #actice Qis #elease" n thes%th incline" lane!#% the sa%e sitin.P an" Q clli"e n theincline" lane a!te# t 4 secn". -he see" !
#Fectin ! P is
A) 5 %s B) 10 %sC) 15 %s :) 20 %s
62. A a#ticle is #Fecte" !#% a int (0 1)n /+a*is (assu%e / "i#ectin e#ticallua#"s) ai%ing ta#"s a int (4 9). =t!ell n g#un" alng * a*is in 1 sec.A) (3 0) B) (4 0)
C) (2 0) :) (25
0)
63. A stne is #Fecte" !#% a h#i@ntal
lane. =t attains %a*i%u% height HG$ Ist#iEes a statina# s%th all I !alls nthe g#un" e#ticall ,el the %a*i%u%height. Assu%e the cllisin t ,e elastic
the height ! the int n the all he#e ,all ill st#iEe is
A)2
H
B)4
H
C)
3
4
H
:) ne ! these
6#. A a#ticle is #Fecte" !#% a te# as
shn in the !igu#e. -hen the "istance!#% the !t ! the te# he#e it illst#iEe the g#un" ill ,e (taEe g 10%s2)
A) 4003 % B) 50003 %C) 2000 % :) 3000%
65. :istance ,eteen a !#g an" an insect n ah#i@ntal lane is 10 %. ?#g can Fu%
ith a %a*i%u% see" ! 10%s. g 10
%s2. ;ini%u% nu%,e# ! Fu%s #eui#e" , the !#g t catch the insect isA) 5 B) 10C) 100 :) 50
66. A a#ticle sta#ts !#% the #igin at t an" %es in the * lane ith cnstantaccele#atin a in the "i#ectin. =tseuatin ! %tin is ,*2. -he *c%nent ! its elcit is
A) a#ia,le B)
2a
b
(C)
2
a
b
(:)
2
b
a
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6". A a#ticle is #Fecte" at an angle J !#%g#un" ith the see" ' (g 10 %s2)A) =! u 10 %s an" J 30 then ti%e !
!light ill ,e 1 sec.
B) =! u 103
%s an" J 60 then ti%e! !light ill ,e 3 sec.
C) =! u 103
%s an" J 60 then a!te# 2 sec elcit ,ec%es e#en"icula# t initial elcit.
:) =! u 10 %s an" J 30 then elcitnee# ,ec%es e#en"icula# t initialelcit "u#ing its !light.
6$. A a#ticle is #Fecte" e#ticall ua#"sith a elcit u !#% a int K. hen it#etu#ns t the int ! #FectinA) =ts ae#age elcit is @e#B) =ts "islace%ent is @e#C) =ts ae#age see" is u2:) =ts ae#age see" is u.
6. A uni!#% sua#e late has as%all iece Q ! an i##egula# shae #e%e" an" glue" t thecent#e ! the late leaing a hle
,ehin" (!igu#e). -he %%ent ! ine#tia a,ut the @+a*is is then(A) Increased (B) decreased(C) the same(D) changed in unpredicted manner
"0. A !#ce
ˆˆ ˆ3 6 F i j k α = + + is acting at a
int
ˆˆ ˆ2 6 12r i j k = − −. -he alue !
!# hich angula# %%entu% a,ut
#igin is cnse#e" is(A)1 (B) +1(C) 2 (:) @e#
"1. A heel ! #a"ius L #lls n theg#un" ith a uni!#% elcit v. -heelcit ! t%st int #elatie t
,tt% %st int is(A) @e# (B) 2v(C) v (:) v2
72. A solid sphere is rolling on a frictionless
surface, shown in figure with a translationalvelocit v m!s" If it is to climb the inclinedsurface, then v should be
(A)
10
7 gh≥
(B)2 gh≥
(C) 2gh (:)
107
gh
"3. A uni!#% #" ! length l an" %ass %is !#ee t #tate in a e#tical lanea,ut A as shn in !igu#e. -he #"initiall in h#i@ntal sitin is#elease". -he initial angula# accele#atin ! the #" is
(A)
3
2
g
l (B)
3 g
l
(C)2
g
l (:)
2 g
l
"#. A a#ticle e#!#%s uni!#% ci#cula# %tin ith an angula# %%entu%
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t#uehich canst theheel$s
#tatin inne %inuteul" ,e
(A)15
N mπ
−
(B)18
N mπ
−
(C)
2
15 N m
π −
(:)12
N mπ
−
"$. A uni!#% #" ! length l an" %ass %is !#ee t #tate in a e#tical lanea,ut A ?igu#e. -he #" initiall inh#i@ntal sitin is #elease". -heinitial angula# accele#atin ! the #" is(;= ! the #"a,ut A is
2
3
ml
)(A)%gl 2 (B) 3g2 l (C) 2 l 3 g (:) 3 g2 l 2
". -he #ati ! the #a"ii ! g#atin ! aci#cula# "isc a,ut a tangential a*is inthe lane ! the "isc an" ! a ci#cula# #ing ! the sa%e #a"ius a,ut atangential a*is in the lane ! the #ingis
(A)5 A 6
(B)1 2
(C)2 A 3
(:) 2 1
$0. -h#ee i"entical #"s each ! length
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(A) 2 u cs θ (B) u cs θ(C) 2 u cs θ (:) u cs θ
#. A int P %es in cunte#+clcEise"i#ectin n a ci#cula# ath as shn in!igu#e. -he %e%ent ! HP$ is such that issees ut a length s t3 5S he#e s isin %et#es an" t is in secn"s. -he #a"ius ! the ath is 20%. -he accele#atin ! HP$hent 2 s is nea#l
(A) 12 %s2 (B) 7.2 %s2
(C) 14 %s2 (:) 13 %s2
5. -he ulles an" st#ings shn in !igu#ea#e s%th an" ! negligi,le %ass. ?# thesste% t #e%ain in euili,#iu% the angleθ shul" ,e
(A) 0 (B) 30
(C) 45 (:) 60
6. - %asses ; an" ;2 a#e Fine"tgethe# , %eans ! light ine*tensi,lest#ing asse" e# a !#ictinless ulle asshn in !igu#e. hen the ,igge# %ass is#elease" the s%all ne ill ascen" ith anaccele#atin !
(A)
3
g
(B)3
2
g
(C) g (:)
2
g
". A ,lcE ! %ass m is in cntact ith theca#t C as shn in !igu#e.
-he ce!!icient ! static !#ictin ,eteenthe ,lcE an" the ca#t is µ. -heaccele#atin a ! the ca#t that ill #eentthe ,lcE !#% !alling satis!ies
(A) a T
mg
µ
(B) a T
g
m µ
(C) a
g
µ ≥
(:) a U
g
µ
$. An insect c#als u a he%ishe#icalsu#!ace e# sll !igu#e. the ce!!icient! !#ictin ,eteen the insect an" thesu#!ace is 13. =! the line Fining the cent#e! the he%ishe#icalsu#!ace t the insect
%aEes an angle α iththe e#tical the %a*.
ssi,le alue ! α isgien ,(A) ct α 3 (B) sec α 3(C) csec α 3 (:) ne
.
1B/1, TVS Street, Rasipura ! 63"#0$. %aa&&a' ()t.*
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8/17/2019 Xi - Dpp # Mechanics (22.3.2016)
12/12
CLASS XI | 23. 2.2016
PHYSICS
100.
1B/1, TVS Street, Rasipura ! 63"#0$. %aa&&a' ()t.*
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