Knowledge in Engineering mathematics-2

Odd and Even functions in Fourier Series

Includes the basics of Fourier series including periodic function , odd and even functions and basic defination.

convergence of fourier series

Learn the convergence of Fourier series and obtain desired result.

Questions on Fourier series.

Enhance your knowledge by practicing these questions.

Solutions of Fourier series.

Analyse these solutions and make sure that you don't repeat them in future.

Heat Equations using Fourier Series.

Proof of Heat equations using Fourier series .

Existence and Uniquenesss theorm , Lemma 1 and Lemma 2

These theorms proofs may come as directly in your exams so practice them well. write in rough for at least one time to remember everything well.

MATHEMATICS ASSIGNMENT (DIFFERENTIATION AND DERIVATIVES)

Contains assignment based on MATHEMATICS (DIFFERENTIATION AND DERIVATIVES)

MATHEMATICS ASSIGNMENT (DIFFERENTIATION AND DERIVATIVES)

Contains assignment based on MATHEMATICS (DIFFERENTIATION AND DERIVATIVES)

Applied Mathematics II IPU previous year paper 2018 with solutions

This is the document containing the previous year paper of 2018 of Applied MathematicsII for students studying in IPU. This document contains answers as well as questions. It is assumed around 70% of the paper is based on the previous year papers..SSo studying and revision of this document will help you a lot. So do prepare well for this and all the best for your mathematics exams.. Hope this previous year paper will help

Solution Method of partial differential Equation

It consists of typed notes for the Solution Method of partial differential Equations. It is shared to me by a student studying at SVNIT, Surat and I thought of uploading it here so that the students of first and second-year engineering would benefit a lot from it. Thank You! Enjoy learning.

ENGINEERING MATHEMATICS 2 ASSIGNMENT ( HIGHER ENGINEERING MATHEMATICS )

This pdf contains important assignment baesd on ENGINEERING MATHEMATICS 2 ASSIGNMENT ( HIGHER ENGINEERING MATHEMATICS )

IMPROPER INTEGRALS - ENGINEERING MATHEMATICS

In mathematical analysis, an improper integral is the limit of a definite integral as an endpoint of the interval(s) of integration approaches either a specified real number, ∞, -∞, or in some instances as both endpoints approach limits. Such an integral is often written symbolically just like a standard definite integral, in some cases with infinity as a limit of integration. Specifically, an improper integral is a limit of the form: limb→∞∫ₐᵇf(x) dx, limₐ→₋∞∫ₐᵇf(x) dx, or limc→b⁻∫ₐᶜf(x) dx, limc→ₐ⁺∫cᵇf(x) dx, in which one takes a limit in one or the other (or sometimes both) endpoints (Apostol 1967, §10.23).