GATE 2020 for Engineering Mathematics | 25 Previous Years' Solved Question Papers | Also for GAIL, BARC, HPCL | By Pearson

GATE 2020 for Engineering Mathematics | 25 Previous Years' Solved Question Papers | Also for GAIL, BARC, HPCL | By Pearson
Author :
Publisher : Pearson Education India
Total Pages : 243
Release :
ISBN-10 : 9789353941673
ISBN-13 : 9353941679
Rating : 4/5 (679 Downloads)

Book Synopsis GATE 2020 for Engineering Mathematics | 25 Previous Years' Solved Question Papers | Also for GAIL, BARC, HPCL | By Pearson by : Pearson

Download or read book GATE 2020 for Engineering Mathematics | 25 Previous Years' Solved Question Papers | Also for GAIL, BARC, HPCL | By Pearson written by Pearson and published by Pearson Education India. This book was released on with total page 243 pages. Available in PDF, EPUB and Kindle. Book excerpt: This book provides leading platform for GATE aspirants to practice and hone their skills required to gain the best score in the examination. It includes more than 25 previous years’ GATE questions segregated topic-wise supported by detailed step-wise solutions for all. Besides, the book presents the exam analysis at the beginning of every unit which will enable better understanding of the subject. The questions in the chapters are divided according to their marks, hence emphasizing on their importance. This, in turn, will help the students to get an idea about the pattern and weightage of these questions that appeared in the GATE exam every year Features: • Includes around 25 years' GATE questions arranged chapter-wise • Detailed solutions for better understanding • Includes the latest GATE solved question papers with detailed • analysis • Comprehensively revised and updated Table of Contents: Preface Syllabus: Engineering Mathematics Important Tips for GATE Preparation Exam Analysis Chapter 1: Linear Algebra Chapter 2: Calculus Chapter 3: Differential Equations Chapter 4: Complex Variables Chapter 5: Probability and Statistics Chapter 6: Numerical Methods Chapter 7: Transform Theory Chapter 8: Vector Calculus Chapter 9: Fourier Series


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