{"id":6846,"date":"2019-12-14T16:46:51","date_gmt":"2019-12-14T16:46:51","guid":{"rendered":"https:\/\/www.inspirenignite.com\/vtu\/engineering-mathematics-iii-cse-3rd-sem-syllabus-for-vtu-be-2017-scheme\/"},"modified":"2019-12-14T16:46:51","modified_gmt":"2019-12-14T16:46:51","slug":"engineering-mathematics-iii-cse-3rd-sem-syllabus-for-vtu-be-2017-scheme","status":"publish","type":"post","link":"https:\/\/www.inspirenignite.com\/vtu\/engineering-mathematics-iii-cse-3rd-sem-syllabus-for-vtu-be-2017-scheme\/","title":{"rendered":"Engineering Mathematics-III CSE 3rd Sem Syllabus for VTU BE 2017 Scheme"},"content":{"rendered":"

Engineering Mathematics-III detail syllabus for Computer Science & Engineering (Cse), 2017 scheme is taken from VTU<\/a> official website and presented for VTU students. The course code (17MAT31), and for exam duration, Teaching Hr\/week, Practical Hr\/week, Total Marks, internal marks, theory marks, duration and credits do visit complete sem subjects post given below.<\/p>\n

For all other cse 3rd sem syllabus for be 2017 scheme vtu you can visit CSE 3rd Sem syllabus for BE 2017 Scheme VTU Subjects<\/a>. The detail syllabus for engineering mathematics-iii is as follows.<\/p>\n

Module 1<\/h4>\n

Fourier Series: Periodic functions, Dirichlet’s condition, Fourier Series of periodic functions with period 2n and with arbitrary period 2c. Fourier series of even and odd functions. Half range Fourier Series, practical harmonic analysis-Illustrative examples from engineering field.\n<\/p>\n

Module 2<\/h4>\n

For complete syllabus and results, class timetable and more pls download iStudy<\/a>. Its a light weight, easy to use, no images, no pdfs platform to make students life easier.<\/p>\n

Module 3<\/h4>\n

Statistical Methods: Review of measures of central tendency and dispersion. Correlation-Karl Pearson’s coefficient of correlation-problems. Regression analysis- lines of regression (without proof) -problems Curve Fitting: Curve fitting by the method of least squares- fitting of the curves of the form, y = ax + b, y = ax2 + bx + c and y = aebx. Numerical Methods: Numerical solution of algebraic and transcendental equations by Regula- Falsi Method and Newton-Raphson method.\n<\/p>\n

Module 4<\/h4>\n

Finite differences: Forward and backward differences, Newton’s forward and backward interpolation formulae. Divided differences- Newton’s divided difference formula. Lagrange’s interpolation formula and inverse interpolation formula (all formulae without proof)-Problems. Numerical integration: Simpson’s (1\/3)th and (3\/8)th rules, Weddle’s rule (without proof ) -Problems.\n<\/p>\n

Module 5<\/h4>\n

For complete syllabus and results, class timetable and more pls download iStudy<\/a>. Its a light weight, easy to use, no images, no pdfs platform to make students life easier.<\/p>\n

Course Outcomes:<\/h4>\n

After Studying this course, students will be able to<\/p>\n