PPSC Lecturer of Physics Online Test 36 Past Papers

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There will be 25 multiple choice question in the test.
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Test Instructions:-
Test Name Lecturer Physics 
Subject Physics Test 36
Test Type MCQs
Total Questions 25
Total Time 20 Minutes
Total Marks 100
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You have 20 minutes to pass to the quiz.


PPSC Lecturer of Physics Test 36

1 / 25

A laser beam can be sharply focused because it is:

2 / 25

The quantum number n is most closely associated with what property of the electron in a hydrogen atom?

3 / 25

A particle is trapped in a finite potential energy well that is deep enough so that the electron can be in the state with n = 4. For this state how many nodes does the probability density have?

4 / 25

The “e” in laser stands for:

5 / 25

An electron is in a one-dimensional well with finite potential energy barriers at the walls. The matter wave:

6 / 25

The series limit for the Balmer series represents a transition m → n, where (m, n) is:

7 / 25

Take the potential energy of a hydrogen atom to be zero for infinite separation of the electron and proton. Then the ground state energy is −13.6 eV. When the electron is in the first excited state the ionization energy is:

8 / 25

Take the potential energy of a hydrogen atom to be zero for infinite separation of the electron and proton. Then the ground state energy is −13.6 eV. The negative sign indicates:

9 / 25

A particle is trapped in an infinite potential energy well. It is in the state with quantum number n = 14. How many nodes does the probability density have (counting the nodes at the ends of the well)?

10 / 25

The ground state energy of an electron in a one-dimensional trap with zero potential energy in the interior and infinite potential energy at the walls is 2.0 eV. If the width of the well is doubled, the ground state energy will be:

11 / 25

A particle is trapped in a one-dimensional well with infinite potential energy at the walls. Three possible pairs of energy levels are
1. n = 3 and n = 1
2. n = 3 and n = 2
3. n = 4 and n = 3
Order these pairs according to the difference in energy, least to greatest:1, 2, 3

12 / 25

A particle is confined to a one-dimensional trap by infinite potential energy walls. Of the following states, designed by the quantum number n, for which one is the probability density greatest near the center of the well?

13 / 25

The wave function for an electron in a state with zero angular momentum:

14 / 25

Take the potential energy of a hydrogen atom to be zero for infinite separation of the electron and proton. Then the ground state energy of a hydrogen atom is −13.6 eV. When the electron is in the first excited state its excitation energy is:

15 / 25

The ground state energy of an electron in a one-dimensional trap with zero potential energy in the interior and infinite potential energy at the walls:

16 / 25

A particle in a certain finite potential energy well can have any of five quantized energy values and no more. Which of the following would allow it to have any of six quantized energy levels?

17 / 25

The Balmer series of hydrogen is important because it:

18 / 25

A particle in a certain finite potential energy well can have any of five quantized energy values and no more. Which of the following would allow it to have any of six quantized energy levels?

19 / 25

A particle is trapped in an infinite potential energy well. It is in the state with quantum number n = 14. How many maxima does the probability density have?

20 / 25

When a hydrogen atom makes the transition from the second excited state to the ground state (at −13.6 eV) the energy of the photon emitted is:

21 / 25

The principle of complementarity is due to:

22 / 25

The binding energy of an electron in the ground state in a hydrogen atom is about:

23 / 25

Take the potential energy of a hydrogen atom to be zero for infinite separation of the electron and proton. Then the ground state energy is −13.6 eV. The energy of the first excited state is:

24 / 25

An electron is in a one-dimensional trap with zero potential energy in the interior and infinite potential energy at the walls. The ratio E3/E1 of the energy for n = 3 to that for n = 1 is:

25 / 25

Two one-dimensional traps have infinite potential energy at their walls Trap A has width L and trap B has width 2L. For which value of the quantum number n does a particle in trap B have the same energy as a particle in the ground state of trap A?

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