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Modern Physics-03 Matter Waves

Total questions: 16

Worksheet time: 18mins

Name
Class
Date
1.

Electron has energy of 100 eV what will be its

wavelength

a)

1.2 A

b)

10 A

c)

100 A

d)

1 A

2.

The ratio of wavelength of deutron and proton

accelerated through the same potential difference

will be

a)

12\frac{1}{\sqrt[]{2}}  

b)

2\sqrt[]{2}  

c)

12\frac{1}{2}  

d)

22  

3.

An electron is accelerated from rest, between two

points A and B at which the potentials are 20V and

40 V respectively. The De Broglie wavelength

associated with the electron at B will be -

a)

0.75 A

b)

7.5 A

c)

2.75 A

d)

2.75 m

4.

The magnitude of De broglie wavelength λ\lambda   of

electron (e), proton (p), neutron (n) and α\alpha   - particle

all having the same kinetic energy of 1MeV, then which one is correct :

a)

λe>λp>λn>λα\lambda_e>\lambda_p>\lambda_n>\lambda_{\alpha}  

b)

λe>λn>λp>λα\lambda_e>\lambda_n>\lambda_p>\lambda_{\alpha}  

c)

λα>λp>λn>λe\lambda_{\alpha}>\lambda_p>\lambda_n>\lambda_e  

d)

λα>λn>λp>λe\lambda_{\alpha}>\lambda_n>\lambda_p>\lambda_e  

5.

The wavelength of very fast moving electron

(vc)\left(v\approx c\right)   is :

a)

λ=hm0v\lambda=\frac{h}{m_0v}  

b)

λ=h2mE\lambda=\frac{h}{\sqrt[]{2mE}}  

c)

λ2=h22mE\lambda^2=\frac{h^2}{\sqrt[]{2mE}}  

d)

λ=h1v2c2m0v\lambda=\frac{h\sqrt[]{1-\frac{v^2}{c^2}}}{m_0v}  

6.

In davisson-Germer experiment, the filament

emits :-

a)

Photons

b)

Protons

c)

X - rays

d)

Electrons

7.

If given particles are moving with same velocity,

then maximum de-Broglie wavelength for :

a)

Proton

b)

Neutron

c)

Alpha Particle

d)

Beta Particle

8.

If λp and λα\lambda_p\ and\ \lambda_{\alpha}   be the wavelengths of protons and

α\alpha  -particles of equal kinetic energies, then

a)

λp=λα4\lambda_p=\frac{\lambda_{\alpha}}{4}  

b)

λp=λα2\lambda_p=\frac{\lambda_{\alpha}}{2}  

c)

λp=λα\lambda_p=\lambda_{\alpha}  

d)

λp=2λα\lambda_p=2\lambda_{\alpha}  

9.

Electrons used in an electron microscope are

accelerated by a voltage of 25 kV. If the voltage

is increased to 100 kV then the de-Broglie

wavelength associated with the electrons would :

a)

increase by 2 times

b)

decrease by 2 times

c)

decrease by 4 times

d)

increase by 4 times

10.

If velocity of a particle is 3 times of that of electron

and ratio of de brogile wavelength of particle to that

of electron is 1.814×1041.814\times10^{-4}  . The particle will be :-

a)

Neutron

b)

Deutron

c)

Alpha

d)

Tritium

11.

Light of wavelength 500 nm is incident on a metal

with work function 2.28 eV. The de Broglie

wavelength of the emitted electron is :-

a)

2.8×1012m\le2.8\times10^{-12}m  

b)

<2.8×1012m<2.8\times10^{-12}m  

c)

<2.8×109m<2.8\times10^{-9}m  

d)

2.8×109m\ge2.8\times10^{-9}m  

12.

An electron with with rest mass m0with\ rest\ mass\ m_0   moves with a speed

of 0.8C. Its mass when it moves with this speed is :

a)

m0m_0  

b)

m06\frac{m_0}{6}  

c)

5m03\frac{5m_0}{3}  

d)

3m05\frac{3m_0}{5}  

13.

The de Broglie wavelength of an electron moving

with a velocity 1.5×108 mses1.5\times10^8\ \frac{m}{ses}   is equal to that of

a photon. The ratio of the kinetic energy of the

electron to the energy of the photon is

a)

14\frac{1}{4}  

b)

12\frac{1}{2}  

c)

22  

d)

44  

14.

The de Broglie wavelength of a particle is the same as the wavelength of photon. Then, the photon’s energy is:

a)

equal to the kinetic energy of the particle.

b)

less than kinetic energy of the particle.

c)

greater than kinetic energy of the particle.

d)

nothing can be specified.

15.

A photoelectric material having work function ϕ0\phi_0   is illuminated with light of wavelength λ(λ<hcϕ0)\lambda\left(\lambda<\frac{hc}{\phi_0}\right)  . The fastest photoelectron has a de Broglie wavelength λd\lambda_d  . A change in the wavelength of the incident light by Δλ\Delta\lambda   results in change Δλd\Delta\lambda_d   in λd\lambda_d   . Then the relation ΔλdΔλ\frac{\Delta\lambda_d}{\Delta\lambda}  is proportional to

a)

λd2λ2\frac{\lambda_{d^{ }}^2}{\lambda^2}  

b)

λdλ\frac{\lambda_{d^{ }}^{ }}{\lambda^{ }}  

c)

λd3λ\frac{\lambda_{d^{ }}^3}{\lambda^{ }}  

d)

λd3λ2\frac{\lambda_{d^{ }}^3}{\lambda^2}  

16.

If E and P are the energy and the momentum of

a photon respectively then on reducing the

wavelength of photon -

a)

P and E both will decrease

b)

P and E both will increase

c)

P will increase and E will decrease

d)

P will decrease and E will increase