Author : H K Dass, Rajnish Verma & Rama Verma
Price : 450.00 360.00
UNIT I: PARTIAL DERIVATIVES
1. Functions of Several Variables
2. Partial Differentiation and Chain Rule
3. Higher Order Partial Derivatives
4. Total Differential and Differentiability
5. Jacobians
6. Change of Variables
7. Euler's Theorem for Homogeneous Functions
8. Envelope and Evolutes
9. Maxima and Minima of a Function of Two Variables
10. Lagrange Multipliers
UNIT II: DOUBLE AND TRIPLE INTEGRATION
11. Double Integration Over Rectangular and Non-Rectangular Regions
12. Double Integrals in Polar Coordinates
13. Applications of Integrals (Surface Area)
14. Triple Integrals
15. Triple Integration in Cylindrical and Spherical Coordinates
16. Volume by Triple Integrals
17. Change of Variables in Double and Triple Integrals
UNIT III: VECTOR FIELD
18. Vector, Scalar Point Functions and Gradient
19. Differentiation of Vector Function
20. Divergence, Vector Identities and Curl
UNIT IV: GREEN'S, STOKES' AND GAUSS DIVERGENCE THEOREM
21. Line Integrals and Applications
22. Green's, Stoke's and Gauss Divergence Theorems
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