Prep Right
Questions › CSS › Physics › 2021
FPSC · CSS 2021

Physics, Paper II

100 marks · 3 hours · 7 questions
This paper Physics · all yearsQ. 2 · Consider an infinitely long cylindrical…Q. 3 · Find the magnetic energy density…Q. 4 · Describe the properties of each…Q. 5 · Determine the transmission co-efficient for…Q. 6 · Describe the electrical conduction in…Q. 7 · What factors contribute to the…Q. 8 · Write notes on any TWO…With this paper← 20212022 →
3 hours · questions hide until you reveal them

Not yet checked 1 of 7 questions have not yet been compared with the official paper.

Part II

Q. 2
  1. (a)Consider an infinitely long cylindrical insulating shell of inner radius a, and outer radius b, and has a uniform volume charge density ρ. If a line of charge density λ is placed along the axis of the shell then determine the electric field intensity at a point r such that (i) a < r < b and (ii) r > b. [8]
  2. (b)Determine the energy density for a capacitor. [6]
  3. (c)Discuss the Lorentz force. [6]
(20)
Q. 3
  1. (a)Find the magnetic energy density for the magnetic field of the inductor. [10]
  2. (b)Sate and explain the Lenz’s law. [6]
  3. (c)Why is the work done by a magnetic field on a charged particle always zero? [4]
(20)
Q. 4
  1. (a)Describe the properties of each of, an electron and the light, that show their dual nature. [8]
  2. (b)State and explain the de Broglie hypothesis? [6]
  3. (c)Metals A, B and C have work functions 2.2eV, 3.6eV and 4.8eV. If a light of wavelength 320nm is incident on these, then find: Which metals exhibit photoelectric effect? Maximum kinetic energy of photoelectron in each case? [6]
(20)
Q. 5
  1. (a)Determine the transmission co-efficient for a particle having energy E incident on a rectangular barrier, so that E < E<V0E < V_0 , the barrier is given by: V ( x ) = V(x)=V0V(x) = V_0 for −a<x<a-a < x < a and V(x)=0V(x) = 0 for ∣ x ∣ > a |x| > a ∣ x ∣ > a . [14]
  2. (b)For an operator ^ \hat{A} ^ , we know [ A ^ , H ^ ] = 0 [\hat{A}, \hat{H}] = 0 [ A ^ , H ^ ] = 0 , where ^ \hat{H} ^ is the Hamiltonian operator, what can we conclude about the eigen states of ^ \hat{A} ^ and the ⟨ A ^ ⟩ \langle\hat{A}\rangle ⟨ A ^ ⟩ ? [4]
  3. (c)Give two examples for the operator ^ \hat{A} ^ , given in part (b) above. [2]
Not yet checked
(20)
Q. 6
  1. (a)Describe the electrical conduction in different types of solids in terms of band theory. [8]
  2. (b)Explain the crystal structure of diamond. [6]
  3. (c)Find the carrier concentration of electrons in Silicon at a temperature of 25°C. [6]
(20)
Q. 7
  1. (a)What factors contribute to the stability of a nucleus? Draw and explain the plot of neutron number N versus atomic number Z for stable nuclei. [10]
  2. (b)Explain the use of chain reaction in relation to a nuclear reactor. [6]
  3. (c)The stable isotope of potassium is 19K, what kind of radioactivity do you expect from 18K? Give reasons. [4]
(20)
Q. 8

Write notes on any TWO of the following:

  1. (a)Poynting Vector [10]
  2. (b)Fusion in stars [10]
  3. (c)MOSFET [10]
(20)

Related papers

About this paper

The 2021 CSS Physics paper set by the FPSC. Question wording only; questions marked “Not yet checked” have not been compared with the official paper yet.

Disclaimer Prep Right is independent and not affiliated with FPSC.