Engineering Physics \u2013 I Detailed Syllabus for B.Tech 1st sem is covered here. This gives the details about credits, number of hours and other details along with reference books for the course.<\/p>\n
The detailed syllabus for Engineering Physics \u2013 I B.Tech 2016-2017 (R13) fristsem is as follows<\/p>\n
OBJECTIVES<\/strong><\/p>\n To enhance the fundamental knowledge in Physics and its applications relevant to various streams of Engineering and Technology.<\/p>\n UNIT I CRYSTAL PHYSICS \u00a0 \u00a0( 9 hours)\u00a0<\/strong><\/p>\n Lattice \u2013 Unit cell \u2013 Bravais lattice \u2013 Lattice planes \u2013 Miller indices \u2013 d spacing in cubic lattice \u2013 Calculation of number of atoms per unit cell \u2013 Atomic radius \u2013 Coordination number \u2013 Packing factor for SC, BCC, FCC and HCP structures \u2013 Diamond and graphite structures (qualitative treatment)- Crystal growth techniques \u2013solution, melt (Bridgman and Czochralski) and vapour growth techniques (qualitative)<\/p>\n UNIT II PROPERTIES OF MATTER AND THERMAL PHYSICS \u00a0 \u00a0 \u00a0\u00a0( 9 hours)\u00a0<\/strong><\/p>\n Elasticity- Hooke\u201fs law – Relationship between three modulii of elasticity (qualitative) \u2013 stress -strain diagram \u2013 Poisson\u201fs ratio \u2013Factors affecting elasticity \u2013Bending moment \u2013 Depression of a cantilever \u2013Young\u201fs modulus by uniform bending- I-shaped girders Modes of heat transfer- thermal conductivity- Newton\u201fs law of cooling – Linear heat flow \u2013 Lee\u201fs disc method \u2013 Radial heat flow \u2013 Rubber tube method \u2013 conduction through compound media (series and parallel)<\/p>\n UNIT III QUANTUM PHYSICS \u00a0 \u00a0\u00a0\u00a0( 9 hours)\u00a0<\/strong><\/p>\n Black body radiation \u2013 Planck\u201fs theory (derivation) \u2013 Deduction of Wien\u201fs displacement law and Rayleigh \u2013 Jeans\u201f Law from Planck\u201fs theory \u2013 Compton effect. Theory and experimental verification \u2013 Properties of Matter waves \u2013 G.P Thomson experiment -Schr\u00f6dinger\u201fs wave equation \u2013 Time independent and time dependent equations \u2013 Physical significance of wave function \u2013 Particle in a one dimensional box – Electron microscope – Scanning electron microscope – Transmission electron microscope.<\/p>\n