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Practical Physics for B.Sc. Students General Lab I by Rajesh Verma and P.K. Gangwar, is an essential laboratory manual designed as per the FYUGP NEP 3rd semester Physics major and minor syllabus of Dibrugarh University and other Indian universities. Published by Mahaveer Publications, this book provides clear explanations and step-by-step procedures for performing a wide range of fundamental physics experiments. It covers key areas of practical physics with detailed theoretical backgrounds, observation formats, and result analysis. This book is an ideal guide for undergraduate students to build strong experimental skills and a deeper understanding of physics concepts.
Objective: To measure the height of a tall building using a sextant and trigonometric principles.
Theory: A sextant is an optical instrument used to measure angles between any two visible objects. The height of a building can be calculated using the angle of elevation and the horizontal distance from the base.
Formula:
Height (h) = d × tan(θ) where: d = horizontal distance from building θ = angle of elevation measured by sextant
Procedure:
Precautions:
Objective: To determine the spring constant, acceleration due to gravity, and modulus of rigidity using spring oscillations.
Theory: When a mass is attached to a spring, it undergoes simple harmonic motion. The time period depends on the mass and spring constant.
Formulas:
Spring Constant: k = mg/x (static method) Time Period: T = 2π√(m/k) Acceleration due to gravity: g = 4π²x/T² Modulus of Rigidity: η = 8πLmr⁴/T²R⁴
Procedure:
Objective: To find the moment of inertia of a flywheel using the principle of conservation of energy.
Theory: When a mass falls from the flywheel axle, its potential energy converts to kinetic energy of translation and rotation.
Formula:
I = (m × r² × (2gh - v²)) / v² where: I = moment of inertia m = falling mass r = radius of axle h = height fallen v = final velocity
Procedure:
Objective: To measure acceleration due to gravity using digital timing methods.
Theory: For a freely falling body: s = ut + ½gt² If released from rest (u = 0): s = ½gt²
Equipment:
Procedure:
Objective: To find the coefficient of viscosity of water using Poiseuille's law for capillary flow.
Theory: Poiseuille's law relates the flow rate through a capillary to the viscosity of the fluid.
Formula:
η = (πr⁴ΔP) / (8lQ) where: η = coefficient of viscosity r = radius of capillary ΔP = pressure difference l = length of capillary Q = volume flow rate
Procedure:
Experiment 6: Young's Modulus by Optical Lever Method (Pages 26-31) Experiment 7: Modulus of Rigidity by Maxwell's needle (Pages 33-37) Experiment 8: Elastic Constants by Searle's method (Pages 38-44) Experiment 9: Value of g using Bar Pendulum (Pages 45-52) Experiment 10: Value of g using Kater's Pendulum (Pages 53-59)
Objective: To find the frequency of a tuning fork using resonance in strings and verify the wave equation.
Theory: When a string is vibrated by a tuning fork, standing waves are formed. The wavelength depends on the frequency and wave velocity.
Formula:
f = v/λ = (1/2l)√(T/μ) where: f = frequency v = wave velocity λ = wavelength T = tension in string μ = linear mass density
Procedure:
Objective: To find the refractive index of a glass prism using minimum deviation method.
Theory: The refractive index is related to the angle of minimum deviation and the apex angle of the prism.
Formula:
n = sin[(A + δₘ)/2] / sin(A/2) where: n = refractive index A = apex angle of prism δₘ = minimum deviation angle
Procedure:
Experiment 3: Dispersive power and Cauchy constants (Pages 68-79) Experiment 4: Wavelength determination using Michelson's interferometer (Pages 80-84)
Experiment 5: Wavelength using Fresnel Biprism (Pages 85-90) Experiment 6: Wavelength using Newton's Rings (Pages 91-97) Experiment 7: Thin film thickness measurement (Pages 98-103)
Experiment 8: Spectral analysis using plane diffraction grating (Pages 104-108) Experiment 9: Wavelength determination of spectral lines (Pages 105-108) Experiment 10: Dispersive and resolving power of diffraction grating (Pages 109-111)
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