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Quantum Mechanics_Activity I

Total questions: 15

Worksheet time: 8mins

Name
Class
Date
1.

Concept of "Quanta" was coined by

a)

Albert Einstein

b)

Max Planck

c)

Louis de Broglie

d)

Werner Heisenberg

2.

Waves that are associated with the particle

a)

Acoustic waves

b)

Electromagnetic waves

c)

Matter waves

3.

Concept of matter waves was proposed by

a)

Max Planck

b)

Albert Einstein

c)

Lenard

d)

Louis de Broglie

4.

λ=h2meV\lambda=\frac{h}{\sqrt[]{2meV}}   is the de Broglie wavelength of

a)

Proton with uniform velocity

b)

Electron with uniform velocity

c)

Photon

d)

accelerated particle

5.

For the massive size particle, the wavelength will be

a)

shorter

b)

longer

c)

in visible region

6.

Particles, at rest exhibits the wave nature

a)

Yes

b)

No

7.

Heisenberg Uncertainty principle is

a)

Δx Δph4π\Delta x\ \Delta p\ge\frac{h}{4\pi}  

b)

Δx Δp <h4π\Delta x\ \Delta p\ <\frac{h}{4\pi}  

c)

Δx Δph4π\Delta x\ \Delta p\le\frac{h}{4\pi}  

d)

Δx Δp=h4π\Delta x\ \Delta p=\frac{h}{4\pi}  

8.

In Quantum mechanics, which of the following concept plays a vital role

a)

Position

b)

Velocity

c)

Momentum

d)

Energy

9.

In Quantum mechanics, the uncertainty is due to

a)

inefficiency of measuring instruments

b)

insufficient measuring techniques

c)

wave nature of the particle

d)

All the above

10.

The path of the quantum particle can be traced out with precision

a)

True

b)

False

11.

Velocity of the wave packet is called

(a)  

12.

The superimposition of particles with slightly different frequencies result in

(a)  

13.

Comparing which experimental data, non existence of an electron inside the nucleus can be verified using Heisenberg Principle.

a)

α decay\alpha\ decay  

b)

β\beta decay

c)

γ\gamma  radiation

d)

None

14.

deBroglie wavelength is given by

a)

λ= hp\lambda=\ \frac{h}{p}  

b)

λ= hmv\lambda=\ \frac{h}{mv}  

c)

λ= h2meV\lambda=\ \frac{h}{\sqrt[]{2meV}}  

d)

 All the above

15.

Relation between the vpv_p  & vgv_g  

a)

vpv_p   vgv_g  = c

b)

vpv_p   vgv_g  = c2c^2  

c)

c2c^2   vpv_p  = vgv_g  

d)

c vgv_g  = vpv_p