Mathematical Physics By Hk Dass free pdf Download

 

Download Free Mathematic Physics latest Edition Book By Hk Dass in PDF Format

• Book Name: Mathematical Physics 
• Book Author: Hk Dass
• Edition: New
• Format: high Quality pdf
• Language: English

I welcome you guys to my website pdfphy.Today I am sharing with you the Mathematical Physics by Hk Dass with solved Important Questions with answers and Important Long Questions. As we all know some students are belong to average family and they can’t buy expensive Mathematical Physics Hk Dass pdf free download key books and notes for Msc BS Physics so in this regard we are providing free books and notes for those students. 

Mathematical Physics for Msc and Bs programme By Prof Hk Dass provides students study guide in pdf Format with Solution of all Chapter and exercise, Mathematical Physics Hk Dass Contains following Chapters.

1.REVIEW OF VECTOR ALGEBRA 1-14

Vectors 1; 1.2 Addition of Vectors 2; 1.3 Rectangular Resolution of a Vector 512;

1.4 Unit Vector 2; 1.5 Position Vector of a Point 2; 1.6 Ratio formula 3; 1.7 Product of Two Vectors 3; 1.8 Scalar, or Dot Product 3; 1.9 Useful Results 4; 1.10 Work Done As a Scalar Product 4; 1.11 Vector Product or Cross Product 4; 1.12 Vector Product Expressed As a Determinant 4; 1.13 Area of Parallelogram 5; 1.14 Moment of a force 5; 1.15 Angular Velocity 5; 1.16 Scalar Triple Product 5; 1.17 Geometrical Interpretation 6; 1.18 Coplanarity Questions 8; 1.19 Vector Product of Three Vectors 10; 1.20 Scalar Product of Four Vectors 12; 1.21 Vector Product of Four Vectors 21.

2.DIFFERENTIATION OF VECTOR (POINT FUNCTION, GRADIENT, DIVERGENCE AND CURL OF A VECTOR AND THEIR PHYSICAL INTERPRETATIONS) 15 - 55

Vector Function 15;2.2 Differentiation of Vectors 15;2.3 Formulae of Differentiation 16; 2.4 Scalar and Vector Point Functions 18; 2.5 Gradient of a Scalar Function18; 2.6

Geometrical Meaning of Gradient, Normal 19; 2.7 Normal and Directional Derivative 19; 2.8 Divergence of a Vector Function 31; 2.9 Physical Interpretation of Divergence 32; 2.10 Curl 36; 2.11 Physical Meaning of Curl 36.

3.INTEGRATION OF VECTORS 56 - 107

Line Integral 56; 3.2 Surface Integral 64; 3.3 Volume Integral 66; 3.4 Green's Theorem67; 3.5 Area of the Plane Region by Green's theorem 70; 3.6 Stoke's theorem (Relation Between Line Integral and Surface Integral) 72; 3.7 Another Method of Proving Stoke's theorem 73; 3.8 Gauss's theorem of Divergence 88; 3.9 Deduction from Gauss Diversion Theorem 103.

4.ORTHOGONAL CURVILINEAR COORDINATES 108- 121

Curvilinear Coordinates 108; 4.2 Differential of an Arc Length 109;4.3 Geometrical

Significance of h1, h2, h, 109; 4.4 Differential Operator 109; 4.5 Divergence 110; 4.6 Curl 111; 4.7 Laplacian Operator 7 112; 4.8 Cylindrical (Polar) Co-ordinates 112; 4.9 Spherical Polar Co-ordinates 114; 4.10 Transformation of Cylindrical Polar Co-ordinates Into i, j, k 117; 4.11 Conversion of Spherical Polar Co-ordinates (r, 0, ?) into i, j, k 117; 4.12 Relation Between Cylindrical and Spherical Co-ordinates 118.

5.DOUBLE INTEGRALS 122 - 148 

5.1 Double Integration 122; 5.2 Evaluation of Double Integral 122; 5.3 Evaluation of double integrals in Polar Co-ordinates 127; 5.4 Change of order of Integration 132; 5.5 Change of Variables 142.

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