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    TOPICS OF THE TEST

    Test No. 8

    Complete Syllabus of Class XI

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    PART - A (PHYSICS)

    SECTION - IStraight Objective Type Questions

    This section contains 25 multiple choice questions

    numbered 1 to 25. Each question has 4 choices (1), (2),

    (3) and (4), out of which ONLY ONE is correct.

    Choose the correct answer :

    1. A motor boat travels across a river from a point Ato

    point Bon the opposite bank along the line AB

    making an angle with the direction of flow of the

    river. The flag on the mast of the motor boat makes

    an angle with direction of motion. Find the speed

    of motor boat with respect to ground. Assuming

    velocity of wind is u perpendicular to the stream.

    Assume2

    (1)cos( )

    sin

    u

    (2)

    sin2

    sin

    u

    (3)sin

    cos( )

    u

    (4)

    sin

    cos

    u

    2. Two intersecting straight lines move translationally,perpendicular to their orientation with speed v1and

    v2. If the lines are orthogonal to each other, the

    speed of the point of intersection is

    (1) 2 21 2

    v v (2)2 2

    1 2

    2

    v v

    (3)2 2

    1 2

    2

    v v(4) 2 2

    1 2 1 2v v v v

    TEST - 8Time : 3 Hrs. MM : 360

    3. A bus is 2 m long and 3 m wide. The bus moves on a

    straight road with speed 10 m/s. A bullet hits it in a

    direction making an angle 37 with the direction of

    motion of bus as observed from road. The bullet enters

    the one edge and comes out from diagonally opposite

    edge as shown in the figure. Then time taken by the

    bullet to cross the bus and speed of bullet are

    respectively

    3m

    2 m

    10 m/s

    (1) 2 s, 20 m/s (2) 1 s, 25 m/s

    (3) 0.2 s, 25 m/s (4) 2 s, 15 m/s

    4. A block of mass mrests on a bracket of mass Mas

    shown. The coefficient of friction between the masses

    Mandmis s. The bracket rests on a smooth horizontal

    surface. The maximum force Fthat can be applied on

    the system for no relative motion betweenmandMis

    M

    m

    F

    = 0

    (1)( )

    ( 2 )

    sMg m M

    M m

    (2)

    ( )

    smg

    M m

    (3)( )

    sMg

    M m

    (4)

    ( )

    ( 2 )

    smg M m

    M m

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    5. A particle of mass mmoves in theXYplane with a

    velocity valong the straight line AB. If the angular

    momentum of the particle with respect to origin Ois

    LA

    when it is at Aand LBwhen it is at B, then

    Y

    X

    BA

    O

    (1) LA> L

    B

    (2) LA= L

    B

    (3) The relationship between LA and L

    B depends

    upon the slope of the line AB

    (4) LA< L

    B

    6. A particle of mass 1 kg is given a velocity 2 m/s

    along positivex-axis at origin. A variable force is to

    act on particle given by F = 2 3x, where x is

    position of particle alongx-axis. If the force continuesto act, the range in which particle oscillates is

    y

    x

    2 m/s

    m= 1 kg

    (1) 2 2

    to3 3

    x x

    (2) 4 4

    to3 3

    x x

    (3) 2

    to 23

    x x

    (4) x= 6 tox= +6

    7. At a certain instant blockAhas a downward velocityof 0.8 m/s. At this instant, velocity of block B is

    BA

    (1) 1.6 m/s up (2) 1.6 m/s down

    (3) 1.2 m/s down (4) 1.2 m/s up

    8. The figure shows a uniform cylinder of radius aand

    weight 75 N. After drilling a cylindrical cavity in the

    cylinder, weight of remaining body is 60 N. The axis

    of cavity is parallel to that of solid cylinder. For

    equilibrium of body, tension in the string must be

    T

    2

    3

    a Rough

    (1) 2 N (2) 15 N

    (3) 5 N (4) 20 N

    9. A block of mass 2 kg is placed on a wedge of mass

    9 kg. A force of 210 N is applied on the wedge as

    shown in figure. The time after which block leaves

    the contact with the wedge is [Neglect friction

    everywhere]

    9 kg

    452 kg

    10 m

    210 N

    (1) 2 s (2) 1

    s2

    (3) 2 s (4) 4 s

    10. Two rods of different materials having coefficients of

    thermal expansions 1and

    2and Young's moduli

    Y1and Y

    2respectively are fixed between two rigid

    walls. The rods are heated such that they undergo

    the same increase in temperature. There is no

    bending of rods. If1

    2

    2

    3

    and stresses developed

    in the two rods are equal, then1

    2

    Y

    Yis

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    (1)3

    2(2) 1

    (3)2

    3(4)

    1

    2

    11. 2 kg of ice at 20C is mixed with 5 kg of water at

    20C in an insulating vessel having a negligible heat

    capacity. Calculate the final mass of water remaining

    in the container. It is given that the specific heats ofwater and ice are 1 kcal/kg/C and 0.5 kcal/kg/C

    while the latent heat of fusion of ice is 80 kcal kg1

    (1) 7 kg (2) 6 kg

    (3) 4 kg (4) 2 kg

    12. A solid sphere of uniform density is released from

    rest on an inclined plane. If it falls through a height

    7 m along the inclined plane without slipping. The

    speed of sphere will be [g= 10 m/s2]

    (1) 10 m/s (2) 5 m/s

    (3) 15 m/s (4) 7.5 m/s

    13. Six moles of O2gas are heated from 20C to 35C at

    constant volume. If specific heat capacity at constant

    pressure is 8 cal mol1K1and R= 8.31 Jmol1K1,

    what is change in internal energy of gas ?

    (1) 180 cal (2) 300 cal

    (3) 360 cal (4) 540 cal

    14. If a satellite is moving around a planet in an elliptical

    orbit of semi-major axis a0. The time period of

    revolution of satellite is

    (1)3

    02

    a

    GM

    (2)3

    02a

    GM

    (3)3

    0a

    GM (4)

    3

    0

    2

    a

    GM

    15. A floating raft of mass 600 kg has 7 cm of thickness

    submerged in water. When a man stands on the

    raft, 8.4 cm are submerged. The mass of man is

    (1) 100 kg (2) 60 kg

    (3) 120 kg (4) 80 kg

    16. A wire of area of cross-section 106m2is stretched to

    increase its length by 0.1%. The tension produced in

    the wire is 1000 N. The Young's modulus of wire is

    (1) 1017N/m2 (2) 1012N/m2

    (3) 109N/m2 (4) 1010N/m2

    17. When two progressive waves y1= 4 sin(2x 6t) and

    2 3 sin 2 62

    y x t

    are superimposed, the

    amplitude of the resultant wave is

    (1) 5 (2) 6

    (3)5

    3(4)

    1

    2

    18. Angular frequency of small oscillation of the system

    shown in figure is [Given, there is no slipping

    between the string and pulley]

    mk

    ( )IR

    (1)2

    2

    Im

    R

    k

    (2)2

    k

    Im

    R

    (3)

    2

    2

    2

    Im

    R

    k

    (4) 2

    Im

    R

    19. A hollow cylinder with both sides open generates a

    frequency v in air. When the cylinder vertically

    immersed into water by half its length the frequency

    will be

    (1) v (2) 2v

    (3)2

    v

    (4)4

    v

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    20. A sound source is moving towards stationary listener

    with1

    10th of the speed of sound. The ratio of

    apparent to real frequency is

    (1)

    29

    10

    (2)9

    10

    (3)11

    10(4)

    211

    10

    21. If vsis the speed of sound in a diatomic gas and v

    0

    is the rms speed of its molecule at same

    temperature, which of the following is correct?

    (1) vs= 0.68v

    0

    (2) vs= 0.5v

    0

    (3) vs= 0.6v

    0

    (4) vs= 0.75v

    0

    22. A horizontal wire of length Land mass M is under

    tension T. If mass density (linear) of the wire follows

    the relation = kX, where X is distance of point

    from one end of the rod, find the time taken by wave

    pulse to reach fromX= 0 toX= L.

    (1) 3 2

    2

    ML

    T(2)

    2 2

    3

    ML

    T

    (3) 3

    2

    ML

    T(4)

    2

    3

    ML

    T

    23. The value of initial temperature of an ideal gas

    contained in a rigid container, such that increase in

    temperature by 1C results in a pressure increment

    of 0.4%, is

    (1) 250C

    (2) 250 K

    (3) 17 K

    (4) 17C

    24. A horizontal tube of length l closed at both ends

    contains an ideal gas. The tube is rotated with

    constant angular velocity , as shown in figure.

    Assuming temperature to be uniform and constant

    and n1and n

    2be number of molecules of gas per unit

    volume in the two regions as shown in figure. Which

    of the following is correct?

    n1

    n2

    (1) n1> n

    2(2) n

    2> n

    1

    (3) n1= n

    2(4) Cannot be decided

    25. For an enclosure maintained at 2000 K, the

    maximum radiation occurs at wavelength m

    . If the

    temperature is raised to 3000 K, the peak will shift

    to

    (1) 0.5m

    (2) m

    (3) 2

    3 m (4)

    3

    2 m

    SECTION - II

    Assertion Reason Type Questions

    Directions : Questions number 26 to 30 are Assertion-

    Reason type questions. Each of these questions

    contains two statements. Statement-1 (Assertion) and

    Statement-2 (Reason). Each of these questions also has

    four alternative choices, only one of which is the correctanswer. You have to select the correct choice.

    26. Statement-1 : Emissive power of a body is

    dimensionless quantity.

    and

    Statement-2 : Absorptive power of a body is a

    dimensionless quantity.

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    36. 120 mL of buffer of pH 8.56 is to be prepared by

    mixing 0.10 M NH4OH and 0.25 M NH

    4Cl. If pK

    bof

    NH4OH is 4.74, calculate the volume of NH

    4OH

    solution required. [Use log 5 = 0.7]

    (1) 50 mL

    (2) 40 mL

    (3) 30 mL(4) 20 mL

    37. Glass is a solid solution, which is an optically

    transparent fusion product of inorganic materials. The

    colour of glass is due to presence of metal ions.

    Then which of the following is not correct match?

    Column-I Column-II

    Colour of glass Metal oxide

    (1) Green Fe2O3

    (2) Yellow Na2O2

    (3) Blue CuO

    (4) Red Colloidal Au, Cu

    38. Boron and silicon both have similarity due to

    diagonal relationship, then which of the following is

    not true for them?

    (1) Both are semi-conductor

    (2) As borate, silicates have tetrahedral structural

    unit

    (3) Both can dissolve in cold dilute acid

    (4) Borides and silicides can be hydrolysed by H2O

    39. Which one of the following processes can be used

    for removing both types of hardnesses of water?

    (1) Permutit process

    (2) Washing soda process

    (3) Clark's process

    (4) Calgon process

    40. Certain sample of water was found to contain

    68 ppm of CaSO4and 19 ppm of MgCl

    2. Then what

    will be the total hardness of water in terms of ppm

    of CaCO3?

    (1) 87 ppm (2) 49 ppm

    (3) 70 ppm (4) 80 ppm

    41. Water (hydrane) is a type of solvent(1) Protophilic solvent (2) Protogenic solvent

    (3) Amphiprotic solvent (4) All of these

    42. Which is the correct increasing order of the energy

    of hybrid orbital of the central atom?

    (1) [PCl6]< [PCl

    4]+< NH

    4

    +< SO2< CO

    2

    (2) CO2> SO

    2> NH

    4

    +> [PCl4]+> [PCl

    6]

    (3) CO2< SO

    2< NH

    4

    +< [PCl6]< [PCl

    4]+

    (4) CO2< SO

    2< NH

    4

    +< [PCl4]+< [PCl

    6]

    43. The correct relationship among the following pairs of

    given compound is

    I.

    O O

    O O

    II.

    O

    O

    OO

    III.

    O

    OO

    O

    Column-I Column-II

    (I, II) (II, III)

    (1) Functional isomers Metamers

    (2) Metamers Functional isomers

    (3) Metamers Metamers

    (4) Functional isomers Functional isomers

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    44. Which one is incorrect pair of degree of unsaturation

    (DU) with the structure?

    Column-I Column-II

    Compound Degree of

    unsaturation

    (1) 3

    (2)

    H C CH CH C = CH3 2 2

    CH3

    4

    (3) 5

    (4)

    CH CH CH2 32

    2

    45. Which of the following is most stable?

    (1)

    CHO

    NH2

    H

    H

    H

    H

    (2)

    CHO

    H

    H

    H

    H

    NH2

    (3)

    CHO

    HH

    NH2

    H

    H(4)

    CHO

    HH

    H

    H

    NH2

    46. How many isomeric alkynes will produce

    3-chloro-3-ethylpentane in the following sequence of

    reactions?

    Cat aly tic P hot oche mical

    Hydrogenation Chlor inat ionAlkynes

    3-chloro-3-ethylpentane

    (1) 4 (2) 3

    (3) 2 (4) 1

    47. A conjugated alkadiene having molecular formula

    C13

    H22

    on ozonolysis gives butanone, ethanedial and

    cyclohexane carbaldehyde. Which of the following is

    the correct structural formula of the alkadiene?

    (1) C = CH CH = CCH CH

    3 2

    H CH3

    (2) C = CH CH = CH CH

    3 2C

    H C3

    H

    (3) C CH = CH CH2CH

    3 CH

    H C3

    (4) CH CH = CH CH CH

    3 2C

    CH3

    H

    48. The two equilibria,

    AB(aq) A (aq) B (aq)

    and2AB(aq) B (aq) AB (aq)

    are simultaneously maintained in a solution with

    equilibrium constants K1 and K2 respectively. Theratio of concentration of A+to AB2

    in the solution is

    (1) Directly proportional to the concentration of B

    (2) Inversely proportional to the concentration of B

    (3) Directly proportional to the square of the

    concentration of B

    (4) Inversely proportional to the square of the

    concentration of B

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    (1) Statement-1 is True, Statement-2 is True;

    Statement-2 is a correct explanation for

    Statement-1

    (2) Statement-1 is True, Statement-2 is True;

    Statement-2 is NOT a correct explanation for

    Statement-1

    (3) Statement-1 is True, Statement-2 is False

    (4) Statement-1 is False, Statement-2 is True

    57. Statement-1 : Al2(SO

    4)3 is used as a mordant in

    textile industry.

    and

    Statement-2 : The process of formation of metallic

    hydroxides on the fibres before dyeing is known as

    mordanting.

    (1) Statement-1 is True, Statement-2 is True;Statement-2 is a correct explanation for

    Statement-1

    (2) Statement-1 is True, Statement-2 is True;

    Statement-2 is NOT a correct explanation for

    Statement-1

    (3) Statement-1 is True, Statement-2 is False

    (4) Statement-1 is False, Statement-2 is True

    58. Statement-1 : If the equation for a reaction is

    reversed, the equilibrium constant is inverted and if

    the equation is multiplied by 2, the equilibrium

    constant is squared.

    and

    Statement-2 : The numerical value of an equilibrium

    constant depends on the reaction and reaction

    coefficients.

    (1) Statement-1 is True, Statement-2 is True;

    Statement-2 is a correct explanation for

    Statement-1

    (2) Statement-1 is True, Statement-2 is True;

    Statement-2 is NOT a correct explanation for

    Statement-1

    (3) Statement-1 is True, Statement-2 is False

    (4) Statement-1 is False, Statement-2 is True

    59. Statement-1 : All strong acids in water show almost

    same acidic nature.

    and

    Statement-2 : This is due to levelling effect of water

    on account of its high dielectric constant and strong

    protons accepting tendency.

    (1) Statement-1 is True, Statement-2 is True;

    Statement-2 is a correct explanation for

    Statement-1

    (2) Statement-1 is True, Statement-2 is True;Statement-2 is NOT a correct explanation for

    Statement-1

    (3) Statement-1 is True, Statement-2 is False

    (4) Statement-1 is False, Statement-2 is True

    60. Statement-1 : The presence of excessive nutrients in

    a lake due to inflow of nutrients from fertilizers is

    called eutrophication.

    and

    Statement-2 : Eutrophication badly affects the

    aquatic life.

    (1) Statement-1 is True, Statement-2 is True;

    Statement-2 is a correct explanation for

    Statement-1

    (2) Statement-1 is True, Statement-2 is True;

    Statement-2 is NOT a correct explanation for

    Statement-1

    (3) Statement-1 is True, Statement-2 is False

    (4) Statement-1 is False, Statement-2 is True

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    SECTION - I

    Straight Objective Type Questions

    This section contains 25 multiple choice questions

    numbered 61 to 85. Each question has 4 choices (1), (2),(3) and (4), out of which ONLY ONE is correct.

    61. Let f: RRbe the function defined by

    24 3, if 2

    ( )3, if 2

    x x xf x

    x x

    Then the number of real numbers x for which

    f(x) = 3 is

    (1) 1 (2) 2

    (3) 3 (4) 4

    62. In a survey it was found that 38% people like

    watching Football, 75% like watching Cricket andx%

    like both. Then

    (1) x= 13 (2) x= 38

    (3) 13 38x (4) 13 75x

    63. If 6 43 3 35

    log 2 7 log 4 2log 2 2

    y y

    , then

    the value of yis

    (1) 3 (2) 2

    (3) 2 (4) 4

    64. If the equation z2+ (a+ ib)z+ (c+ id) = 0, where

    a, b, c, dare real and bd0, has real roots, then

    the value of d2 abd+ b2cis equal to

    (1) 1 (2) 1

    (3) 0 (4) 2

    PART - C (MATHEMATICS)

    65. If (x2+ x+ 2)2 (a 3)(x2+ x+ 2)(x2+ x+ 1) +

    (a 4)(x2+ x+ 1)2= 0 has at least one real root,

    then

    (1) 0 < a< 5 (2)

    195

    3a

    (3) 5 a< 7 (4) a7

    66. In a geometric series of real numbers, the first term

    is 2 and the sum of the reciprocals of its third and

    fourth terms is more than its second term by 2. The

    sum of all possible values for its seventh term is

    (1)33

    16(2)

    65

    32

    (3)17

    8(4)

    1

    8

    67. If cos + cos = aand sin + sin = b, then

    the value of cos cos equals to

    (1)

    2 2 2 2

    2 2

    ( ) 4

    4( )

    a b a

    a b(2)

    2 2 2 2

    2 2

    ( ) 4

    2( )

    a b b

    a b

    (3)

    2 2 2 2

    2 2 2

    ( ) 4

    2( )

    a b a

    a b(4)

    2 2 2 2

    2 2

    ( ) 4

    4( )

    a b b

    a b

    68. The sum

    1 1 1

    sin 45 s in 46 sin 4 7 sin 48 s in 49 sin 50

    1...

    sin 133 sin 134

    is equal to

    (1) sec 1 (2) cosec 1

    (3) cot 1 (4) tan 1

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    69. If S= 12+ 32+ 52+ ... + 992, then the value of the

    sum 22+ 42+ 62+ ... + 1002 is

    (1) S+ 2550 (2) 2S

    (3) 4S (4) S+ 5050

    70. The constant term in the quadratic expression

    1

    1 1

    1

    n

    k

    x xk k

    as n is

    (1) 1 (2) 1

    (3) 0 (4)1

    2

    71. The equation (x 1)(x 2)(x 3) = 24 has the real

    root equal to aand the complex roots band c. Then

    the value ofbc

    ais

    (1)1

    5(2)

    1

    5

    (3)6

    5(4)

    6

    5

    72. If10

    1025log

    1024p

    and log

    102 = q, then the value of

    log10

    (4100) in terms of pand qis equal to

    (1) p+ 9q (2) p+ 10q

    (3) 12p+ q (4) p+ 12q

    73. The sum of the infinite series

    1 1 1 1 1...

    9 18 30 45 63 is

    (1)1

    3(2)

    1

    4

    (3)1

    5(4)

    2

    3

    74. The graphs of y= sin x, y= cos x, y= tan xand

    y= cosec xare drawn on the same axes from 0 to

    2

    . A vertical line is drawn through the point where

    the graphs of y = cos x and y = tan x cross,

    intersecting the other two graphs at points Aand B.

    The length of the line segment ABis

    (1) 1 (2) 5 12

    (3) 2 (4) 5 1

    2

    75. Let A(5, 12), B(13 cos , 13 sin ) and C(13 sin ,

    13 cos ), where is real, be the vertices of a

    ABC. Then, the orthocentre of ABC lies on the

    line

    (1) x y 7 = 0 (2) x+ y 7 = 0

    (3) x y+ 7 = 0 (4) x+ y+ 7 = 0

    76. The line 3x + 2y 24 = 0 meets x-axis at A and

    y-axis at B. The perpendicular bisector of ABmeets

    the line through (0, 1) parallel to x-axis at C. Then,

    the area of the ABCis

    (1) 91 sq. unit (2) 12 sq. unit

    (3) 36 sq. unit (4) 48 sq. unit

    77. If the line xcos + ysin = 2 is the equation of a

    transverse common tangent to the circles

    x2+ y2= 4 and 2 2 6 3 6 20 0x y x y , then

    the value of is

    (1)3

    (2)

    6

    (3)2

    3

    (4)

    5

    6

    78. Two circles with centres at A(2, 3) and B(5, 6) and

    having equal radii are intersecting orthogonally. Then,

    the radius of the circles is

    (1) 3 2 (2) 2 2

    (3) 3 (4) 2

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    87. Statement-1 : A chord y = mx + c of the curve

    3x2 y2 2x+ 4y = 0, which passes through the

    point (1, 2), subtend a right angle at the origin.

    and

    Statement-2 : Lines represented by the equation

    (3c + 2m)x2 2(1 + 2m)xy + (4 c)y2 = 0 are

    perpendicular if c+ m+ 2 = 0.

    (1) Statement-1 is True, Statement-2 is True;

    Statement-2 is a correct explanation for

    Statement-1

    (2) Statement-1 is True, Statement-2 is True;

    Statement-2 is NOT a correct explanation for

    Statement-1

    (3) Statement-1 is True, Statement-2 is False

    (4) Statement-1 is False, Statement-2 is True

    88. Statement-1 : The real roots of the equation

    x4 3x3 2x2 3x+ 1 = 0 lie in the interval [0, 4].

    and

    Statement-2 : The real roots of the equation are

    reciprocal to each other.

    (1) Statement-1 is True, Statement-2 is True;

    Statement-2 is a correct explanation for

    Statement-1

    (2) Statement-1 is True, Statement-2 is True;

    Statement-2 is NOT a correct explanation for

    Statement-1

    (3) Statement-1 is True, Statement-2 is False

    (4) Statement-1 is False, Statement-2 is True

    89. Statement-1 : If a, b, c, d R+and (a+ b + c +

    d+ 3)5= 9375abcd, then a+ b+ c+ d= 12.

    and

    Statement-2 : If for positive real numbers AM = GM,

    then numbers are equal.

    (1) Statement-1 is True, Statement-2 is True;

    Statement-2 is a correct explanation forStatement-1

    (2) Statement-1 is True, Statement-2 is True;

    Statement-2 is NOT a correct explanation for

    Statement-1

    (3) Statement-1 is True, Statement-2 is False

    (4) Statement-1 is False, Statement-2 is True

    90. Statement-1 : The minimum distance between the

    parabola y2= 4xand the circle x2+ y2 54y+ 704

    = 0 is 522 .

    and

    Statement-2 : Shortest distance between these two

    curves occurs along the common normal.

    (1) Statement-1 is True, Statement-2 is True;

    Statement-2 is a correct explanation for

    Statement-1

    (2) Statement-1 is True, Statement-2 is True;

    Statement-2 is NOT a correct explanation for

    Statement-1

    (3) Statement-1 is True, Statement-2 is False

    (4) Statement-1 is False, Statement-2 is True

  • 8/10/2019 JEE Main 2014_Test 8 (Paper I) Code A

    17/18

    Test Booklet Code

    Test No. 7

    JEE (Main)-2015

    for

    SHAK TA EA STAI

    SD E

    N RI IEL

    L SA

  • 8/10/2019 JEE Main 2014_Test 8 (Paper I) Code A

    18/18

    Test - 7 (Answers & Hints) All India Aakash Test Series for JEE (Main)-2015

    1/9

    ANSWERS

    1. (1)

    2. (3)

    3. (1)

    4. (2)

    5. (1)

    6. (3)

    7. (2)

    8. (3)

    9. (3)

    10. (2)

    11. (2)

    12. (3)

    13. (1)

    14. (4)

    15. (2)

    16. (2)

    17. (2)

    18. (3)

    19. (2)

    20. (2)

    21. (1)

    22. (4)

    23. (3)

    24. (1)

    25. (3)

    26. (2)

    27. (1)

    28. (1)

    29. (4)

    30. (2)

    PHYSICS CHEMISTRY MATHEMATICS

    31. (3)

    32. (3)

    33. (3)

    34. (3)

    35. (4)

    36. (2)

    37. (1)

    38. (3)

    39. (2)

    40. (2)

    41. (1)

    42. (3)

    43. (3)

    44. (3)

    45. (2)

    46. (1)

    47. (1)

    48. (3)

    49. (3)

    50. (4)

    51. (1)

    52. (1)

    53. (4)

    54. (4)

    55. (3)

    56. (2)

    57. (2)

    58. (2)

    59. (3)

    60. (4)

    61. (2)

    62. (4)

    63. (1)

    64. (3)

    65. (3)

    66. (4)

    67. (3)

    68. (2)

    69. (4)

    70. (4)

    71. (1)

    72. (3)

    73. (1)

    74. (4)

    75. (2)

    76. (3)

    77. (3)

    78. (4)

    79. (1)

    80. (3)

    81. (4)

    82. (2)

    83. (1)

    84. (3)

    85. (2)

    86. (4)

    87. (1)

    88. (4)

    89. (1)

    90. (3)

    TEST - 7