Engineering Mathematics II

for University of Mumbai

Price: 525.00 INR

ISBN:

9780190126285

Publication date:

23/01/2020

Paperback

464 pages

Price: 525.00 INR

ISBN:

9780190126285

Publication date:

23/01/2020

Paperback

464 pages

Engineering Mathematics II is specially designed for the first year engineering students of the for University of Mumbai. The book provides a detailed coverage of all the topics taught in Engineering Mathematics II offered in the second semester.

Rights:  World Rights

Description

Beginning with first-order and first-degree differential equations and its applications, the book covers non-homogeneous differential equations and finding solutions of differential equations with constant coefficients. It also covers appropriate numerical methods to determine approximate solutions of ordinary differential equations and gamma and beta functions to solve different types of integrals. Subsequent chapters are devoted to differentiation under the integral sign and double and triple integral and their applications. The book aims at providing application-based learning with ample number of solved problems, exercises, and exam questions which will help students to familiarize themselves with the pattern of the semester-end university examination.

Features

  • Provides numerous solved university questions after each section
  • Includes a list of important formulae at the end of the book for quick reference
  • Provides summary at the end of each chapter for quick recapitulation of the concepts learned
  • Includes two model question papers for practice
  • Comes with university question paper and solution for May 2019

The following resources are available to support the faculty and students using this text:


For Faculty
  • Solutions Manual

For Students
  • Solutions to Model Question Papers
  • Solutions to Additional Problems
  • Additional Reading on Curve Tracing

Description

Beginning with first-order and first-degree differential equations and its applications, the book covers non-homogeneous differential equations and finding solutions of differential equations with constant coefficients. It also covers appropriate numerical methods to determine approximate solutions of ordinary differential equations and gamma and beta functions to solve different types of integrals. Subsequent chapters are devoted to differentiation under the integral sign and double and triple integral and their applications. The book aims at providing application-based learning with ample number of solved problems, exercises, and exam questions which will help students to familiarize themselves with the pattern of the semester-end university examination.

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