1.) If binding energy per nucleon in Ne20 , He4
and C12 nuclei are equal to
8.03, 7.07 and 7.68 MeV respectively then energy required for a Ne20
nucleus into two α –particles
and a C12 nucleus is
(A) 11.9 MeV
(B) 1.9 MeV
(C) 12.5 MeV
(D) 20 MeV
2.) In a plane electromagnetic wave, the electric field
oscillates sinusoidally at a frequency of 2.0 × 1010 Hz and its
amplitude is 48 Vm-1
. The wavelength of the wave is
(A) 1.5 m
(B) 1.5 × 10-3 m
(C) ) 1.5 × 10-2 m
(D) 24 × 1010 m
3.) A load resistor of 2 kΩ is connected in the collector
branch of an amplifier circuit using a transistor in common-emitter mode.The current gain β= 50. The input resistance of a
transistor is 0.50 kΩ. If the
input current is changed by 50 µA then
change in Output voltage is
(A) 0.5V
(B) 5V
(C) 2V
(D) 20V
4.) If radiation corresponding to the transition n=4 to n=2
from Hydrogen atoms falls on Cesium metal( work function=1.9eV). The maximum
kinetic energy of the emitted electrons is
(A) 1eV
(B) 0.065eV
(C) 0.5eV
(D) 0.65eV
5.) A beam of light of wavelength
600nm from a distant source falls on a single slit 1mm wide and resulting
diffraction pattern is observed on a
screen 2m away. The distance between the first dark fringes one either side of
the central bright fringe is
(A) 1.2 cm
(B) 1.2 mm
(C) 2.4 cm
(D) 2.4 mm
Answer- 1.) A 2.) C 3.) B 4.) D 5.) D
Hints & Solution
1.) E = [20 × 8.03 – (2 × 4 × 7.07 + 12 × 7.68)] MeV
= 11.9 MeV
2.) c = fλ
λ = 3 × 108 / 2 × 1010
= 1.5 × 10-2 m
4.)
Energy of photon emitted during transition from n = 4 to n = 2
= 13.6[ (1/4) – (1/16) ] = 2.55eV
Therefore Kmax = 2.55 – 1.9 = 0.65eV
5.)
Distance between 1st dark fringes on either side of central bright
fringe
= width of central bright fringe = 2λD/d
λ = 600 × 10-9 m, D = 2m, d= 10-3
m
No comments:
Post a Comment