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TEST SERIES FOR AIPMT (HALF SYLLABUS) - Career Point

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Q.33 A bullet of mass m hits a target of mass M<br />

hanging by a string and gets embedded in it. If the<br />

block rises to a height h as a result of this<br />

collision, the velocity of the bullet before<br />

collision is:<br />

(1) v = 2gh<br />

(2) v = 2gh[ 1+<br />

( m / M )]<br />

(3) v = 2gh[( 1+<br />

M / m)]<br />

(4) v = 2gh[ 1−<br />

( m / M )]<br />

Q.34 A sphere of mass m moving with a constant<br />

velocity u hits another stationary sphere of the<br />

same mass. If e is the coefficient of restitution,<br />

then ratio of velocities of the two spheres after<br />

collision will be:<br />

⎛1<br />

− e ⎞ ⎛1<br />

+ e ⎞ ⎛ e + 1⎞<br />

⎛ e −1<br />

⎞<br />

(1) ⎜ ⎟ (2) ⎜ ⎟ (3) ⎜ ⎟ (4) ⎜ ⎟<br />

⎝1<br />

+ e ⎠ ⎝1<br />

− e ⎠ ⎝ e −1<br />

⎠ ⎝ e + 1⎠<br />

Q.35 A rod of length L is hinged from one end. It is<br />

brought to a horizontal position and released. The<br />

angular velocity of the rod when it is in vertical<br />

position is:<br />

(1) 2 g / L (2) 3 g / L (3) g / 2L<br />

(4) g / L<br />

Q.36 A diverging beam of light from a point source S<br />

having divergence angle α, falls symmetrically on<br />

a glass slab as shown in figure. The angle of<br />

incidence of two extreme rays are equal. If the<br />

thickness of the glass slab is t and the refractive<br />

index n, then the divergence angle of the<br />

emergent beam is:<br />

S<br />

i<br />

α<br />

n<br />

(1) zero (2) α<br />

(3) sin –1 (1/n) (4) 2 sin –1 (1/n)<br />

Q.37 The distance between the objective lens and the<br />

eye lens of an astronomical telescope when<br />

adjusted for parallel light is 100 cm. The<br />

measured value of the magnification is 19. The<br />

focal lengths of the lenses are:<br />

(1) 85 and 15 cm (2) 82 and 18 cm<br />

(3) 95 and 5 cm (4) 50 and 50 cm<br />

i<br />

t<br />

Q.33 m nzO;eku dh ,d xksyh ,d Mksjh }kjk yVd jgs<br />

M nzO;eku ds ,d y{; ls Vdjkrh gS rFkk blesa<br />

/k¡l tkrh gSA ;fn bl VDdj ds ifj.kkeLo#i<br />

CykWd h Å¡pkbZ rd mB tkrk gS] rks VDdj ds iwoZ<br />

xksyh dk osx gS&<br />

(1) v = 2gh<br />

(2) v = 2gh[ 1+<br />

( m / M )]<br />

(3) v = 2gh[( 1+<br />

M / m)]<br />

(4) v = 2gh[ 1−<br />

( m / M )]<br />

Q.34 m nzO;eku dk ,d xksyk fu;r osx u ls xfr djrk<br />

gqvk leku nzO;eku ds nwljs fLFkj xksys ls Vdjkrk<br />

gSA ;fn izR;koLFkku xq.kkad e gks] rc VDdj ds<br />

i'pkr~ nksuksa xksyksa ds osxksa dk vuqikr gksxk&<br />

⎛1<br />

− e ⎞ ⎛1<br />

+ e ⎞ ⎛ e + 1⎞<br />

⎛ e −1<br />

⎞<br />

(1) ⎜ ⎟ (2) ⎜ ⎟ (3) ⎜ ⎟ (4) ⎜ ⎟<br />

⎝1<br />

+ e ⎠ ⎝1<br />

− e ⎠ ⎝ e −1<br />

⎠ ⎝ e + 1⎠<br />

Q.35 L yEckbZ dh ,d NM+ blds ,d fljs ls c) gS] bls<br />

{kSfrt fLFkfr eas ys tkdj NksM+k tkrk gSA NM+ dk<br />

dks.kh; osx tc ;g Å/okZ/kj fLFkfr esa gS] gksxk&<br />

(1) 2 g / L (2) 3 g / L (3) g / 2L<br />

(4) g / L<br />

Q.36 ,d fcUnq L=kksr S ftldk vilkjh dks.k α gS] ls<br />

izkIr izdk'k dk ,d vilkjh iqat fp=kkuqlkj ,d<br />

dk¡p dh ifêdk ij lefer #i ls fxjrk gSA nks<br />

pje fdj.kksa dk vkiru dks.k cjkcj gSA ;fn dk¡p<br />

dh ifêdk dh eksVkbZ t rFkk viorZukad n gks] rc<br />

fuxZr iqat dk vilkjh dks.k gS&<br />

CAREER POINT, CP Tower, Road No.1, IPIA, Kota (Raj.), Ph: 0744-3040000 Page # 8<br />

i<br />

α<br />

(1) 'kwU; (2) α<br />

(3) sin –1 (1/n) (4) 2 sin –1 (1/n)<br />

n<br />

S<br />

Q.37 ,d [kxksyh; nwjn'khZ ds vfHkn`';d ySal rFkk uS=k<br />

ySal ds e/; nwjh 100cm gS] lekUrj izdk'k ds fy,<br />

O;ofLFkr fd;k tkrk gSA vko/kZu dk Kkr fd;k x;k<br />

eku 19 gSA ySalks dh Qksdl nwfj;k¡ gS&<br />

(1) 85 rFkk 15 cm (2) 82 rFkk 18 cm<br />

(3) 95 rFkk 5 cm (4) 50 rFkk 50 cm<br />

i<br />

t

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