Tiêu đề Reference Books Combined For 3rd Semster minor.pdf ✅

Enclosures 1 Syllabus. Page.2 2 Scalar and Vector Point Functions, Gradient of a Scalar Function, Geometrical Mean- ing of Gradient (Sections 2.4, to 2.11 of book 2) Page.11 3 2. Normal and Directional Derivative, Divergence of a Vector Function, Physical In- terpretation of Divergence, Divergence and Curl of Electrostatic Fields 3. Curl, Physical Meaning of Curl, The Divergence and Curl of B Sections 2.2.1 – 2.2.4 of chapter 2 of book 1 Page.49 4 Section 5.3.1 – 5.3.3 of chapter 5 of book 1 Page.62 5 Sections 20.1 to 20.17 of book2 Page.74 6 Sections 31.2 and 31.3 of book 3 Page.90 7 Sections 12.1 to 12.11 Page.99 8 Sections 13.2, 13.3 of book 2 Page.120 9 Sections 14.2, 14.4, 14.7 of Book 3 Page.121 10 Sections 4.1, 4.8, 4.9, 4.12 of book 2 Page.142 11 Section 2.2.3 Application of Gauss’s law of Book 1 Page.154 Index Page.160 Page.1


CU - FYUGP | BSc. PHYSICS HONOURS SYLLABUS 2024 Detailed Syllabus: Modul e Uni t Content Hrs (45 +30 ) Mark s (70) I VECTOR CALCULUS 12 20 1 Scalar and Vector Point Functions, Gradient of a Scalar Function Geometrical Meaning of Gradient 4 2 Normal and Directional Derivative, Divergence of a Vector Function, Physical Interpretation of Divergence, Divergence and Curl of Electrostatic Fields 4 3 Curl, Physical Meaning of Curl, The Divergence and Curl of B 4 Sections 2.4, to 2.11 of book 2, Sections 2.2.1 – 2.2.4 of chapter 2 and Section 5.3.1 – 5.3.3 of chapter 5 of book 1 II COMPLEX NUMBERS AND COMPLEX FUNCTIONS 11 15 4 Introduction, Complex Numbers 1 5 Geometrical Representation of Imaginary Numbers Argand Diagram 1 6 Equal Complex Numbers, Addition, Addition of Complex Numbers by Geometry 1 7 Subtraction, Powers of i, Multiplication, i (Iota) as an Operator, Conjugate of a Complex Number 1 8 Division, Division of Complex numbers by Geometry 1 9 Modulus and Argument, Polar form, Types of Complex Numbers 1 10 Resistance and Reactance 2 11 The L-R-C series Circuit 3 Sections 20.1 to 20.17 of book2, Sections 31.2 and 31.3 of book 3 III ORDINARY DIFFERENTIAL EQUATIONS 12 20 12 Definition, order and Degree of a Differential Equation 1 13 Formation of Differential Equations, Solution of a Differential Equation 1 348 Page.4