It give us an immense pleasure to put before our readers the solution manual of the very popular book 'A Textbook of Engineering Mathematics' by N.P. Bali, Dr. Manish Goyal and C.P. Gandhi. There was an ardent demand of this book. It was natural too on account of the wide acclamation of the parent book. Keeping in view the standard of the textbook, the solutions provided to all the unsolved exercises are direct, explanatory, standard and complete. This work will work as the backbone for the followers of the textbook. They will find this manual as their friend indeed at the time of acute need. Thus, infact this work is students' friendly. A moment comes when the reader is at a crossing point and it becomes impossible for him/her where to move and how to proceed. At such a juncture, this manual will assist him/her to feel easy and to proceed further with greater zeal and zest. Thus, it will really develop confidence and enthusiasm in the readers. However, the authors advise the followers to first try the unsolved questions by their own and take help of the book when they face any difficulty in virtuality. This work will sometimes function as their eye opener. Instants will come when the readers will be compelled to realize and acknowledge the importance and credibility of the book. The solutions of all the exercises have been verified.The authors will feel their labour amply rewarded if it solves the purpose of those for whom it is meant. Still, any suggestions received with a view to enhance the utility of the book will be warmly welcome.Wishing the followers a golden future !

Table of Contents:
1. Complex Numbers 2. Theory of Equations and Curve Fitting 3. Determinants and Matrices 4. Analytical Solid Geometry 5. Partial Differentiation 6. Multiple Integrals 7. Vector Algebra 8. Vector Calculus 9. Infinite Series 10.Fourier Series 11. First-Order Differential Equations 12. Applications of First-Order Differential Equations 13. Linear Differential Equations 14. Applications of Linear Differential Equations 15. Special Function and the Series Solution of Differential Equations 16. Partial Differential Equations 17. Applications of Partial Differential Equations 18. The Laplace Transforms 19. Functions of a Complex Variable 20 Integral Transforms 21. Statistics and Probability 22. Finite Differences and Numerical Methods 23. Z-Transforms 24. The Numerical Solution of Ordinary Differential Equations 25. The Numerical Solution of Partial Differential Equations 26. Curvilinear Coordinates 27. Tensor Analysis 28. Virtual Work Appendices