BTECH Physics Assignment A1 2024-2025 PDF
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Babu Banarasi Das Northern India Institute of Technology
2024
AKTU
Dr. Shiv Singh
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Summary
This is a physics assignment for a first-year undergraduate engineering student at the Babu Banarasi Das Northern India Institute of Technology. The assignment covers topics like Planck's radiation formula, group and phase velocity, Schrodinger equation, Compton Effect, wave functions and includes questions for problem solving. The assignment is for the 2024-2025 academic year.
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Bachelor of Technology – First Year(Physics Group) BABU BANARASI DAS AKTU Code : 056 NORTHERN INDIA INSTITUTE OF TECHNOLOGY Affiliated to Dr. A.P.J. Abdul Kalam Technical University (A...
Bachelor of Technology – First Year(Physics Group) BABU BANARASI DAS AKTU Code : 056 NORTHERN INDIA INSTITUTE OF TECHNOLOGY Affiliated to Dr. A.P.J. Abdul Kalam Technical University (AKTU Code : 056) Approved by All India Council for Technical Education (AICTE) Sector II, Dr Akhilesh Das Nagar, Faizabad Road, Lucknow (UP) – India, 226028 Website : www.bbdniit.ac.in BTECH FIRST YEAR / FIRST SEMESTER / 2024-25 ASSIGNMENT NO. : A1 1. Name of Subject: Engineering Physics 2. AKTU Subject Code: BAS101 3. NBA Subject Code: C130 4. Unit Covered: I 5. Date of Issue:01/10/2024 Last Date of Submission:08/10/2024 Marks: 25 Q# Question Description CO BTL MM Write down Planck’s radiation formula and show that Wien’s law and 1 Rayleigh Jeans law can be obtained as special case of Planck’s radiation CO1 K2 5 formula. Distinguish between group velocity and phase velocity. Establish a 2 relation between them in a dispersive medium. What will be the relation CO1 K2 5 between these velocities in non dispersive medium? Write down the time independent Schrodinger equation for a particle in 3 one-dimensional box (infinitely deep potential well) and find out energy CO1 K3 5 eigen values (energy levels) and the corresponding energy eigen functions (normalized wave functions) of the particle A particle moving in one dimensional box is described by the wave function. 4 Ψ = x√2 for 0 ˂ x ˂ 1 and CO1 K3 5 = 0 for x ≤ 0 and x ≥ 1. Find the probability of finding the particle within the interval (0, 1/2). Derive an expression for Compton wavelength. Calculate the Compton 5 shift and kinetic energy of recoil electron if X-rays of wavelength 1.0 Å are CO1 K3 5 scattered form a carbon block. The scattered radiation is viewed at 900 to the incident beam. Name of Faculty: Dr. Shiv Singh BBDNIIT 2024-25(Odd Semester) Page1
