Quantum Mechanics MCQs

Quantum Mechanics MCQs Test

Quantum Mechanics MCQs deal with When Photon Moves Back After Collision, Then Compton Shift Is, Classical Physics Failed To Explain The Phenomenon Of, E=HѴ Is Called, The Time B/W The Incidence Of Light And Emission Of Electrons Is Less Than, Compton Shift Is Maximum At, “Particles Also Have Dual Nature”. The Idea Was Given By, The Maximum Probability Of Finding The Particle Anywhere Is Equal To, Schrodinger Equation Is A Partial Differential Equation Of, Which Of The Following Is Not True About Total Probability, X- Is Called, Infinite Square Well And Harmonic Oscillator Are Examples Of, P Is Said To Be Parity Operator If, What Will Be The Trace Of 3-By-3 Unit Matrix, Wave Function Must Be, Practically We Use Wave Nature Of Particles In:

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Quantum Mechanics MCQs

1 / 15

When photon moves back after collision, then Compton shift is?

2 / 15

Classical physics failed to explain the phenomenon of?

3 / 15

E=hѴ is called ?

4 / 15

The time b/w the incidence of light and emission of electrons is less than?

5 / 15

Compton shift is maximum at?

6 / 15

“Particles also have dual nature”. The idea was given by?

7 / 15

The maximum probability of finding the particle anywhere is equal to?

8 / 15

Schrodinger equation is a partial differential equation of?

9 / 15

Which of the following is not true about total probability?

10 / 15

x- is called ?

11 / 15

Infinite square well and harmonic oscillator are examples of?

12 / 15

P is said to be parity operator if?

13 / 15

What will be the trace of 3-by-3 unit matrix?

14 / 15

Wave function must be ?

15 / 15

Practically we use wave nature of particles in?

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Quantum Mechanics MCQs with Answers 

Matrix A is said to be orthogonal if

A. Transpose of A= -A
B. Multiplicative inverse of A = -A
C. Transpose of A= Multiplicative inverse of A
D. None of these
View Answer

C. Transpose of A= Multiplicative inverse of A

x- is called

A. Deviation
B. Variance
C. Standard deviation
D. None of these
View Answer

A. Deviation

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