jiloangel.blogg.se - Superposition principle for linear homogeneous equations

#SUPERPOSITION PRINCIPLE FOR LINEAR HOMOGENEOUS EQUATIONS OFFLINE#
#SUPERPOSITION PRINCIPLE FOR LINEAR HOMOGENEOUS EQUATIONS SERIES#

Įligibility Criteria for JEE Main Paper 2 For reserved category candidates, the minimum percentage required for admissions in NITs, IIITs, and GFTIs is 65%.

Criteria For admissions in NITs, IIITs, and GFTIs: The candidate must secure 75% Marks in their class 12 board exams or should be within the top 20 percentile of their respective boards.

However, the applicants must pass their class 12 board or other equivalent examination.

Qualifying Marks: There is no minimum pass percentage for appearing in JEE Main exam.

2019 appearing students or have qualified their class 12th or any equivalent exam in 2017 or 2018.

Qualifying Exam: Irrespective of their age the applicant must qualify i.e.

Age Criteria: There is no age limit prescribed by NTA for appearing in JEE Main 2019 January and April exams.

Hence, to avoid rejections in later stages, the students are advised to know the eligibility criteria before registering for the exam. The eligibility criteria describe all the terms and conditions that a JEE Main aspirant has to satisfy for being eligible.

There is no negative marking for Drawing questions.

For every correct answer in Maths and Aptitude section, 4 marks will be awarded while 1 mark will be deducted for every incorrect answer.

Maths section consists of 30 questions (120 marks) and the Drawing test comprises of 2 questions (70 marks).

The Aptitude Test consists of 50 questions (200 marks).

Drawing test will evaluate the sketching and drawing skills.

Mathematics and Aptitude will have single correct objective type multiple choice questions.

The Questions will be from topics covered in Maths, General Aptitude, and Drawing Skills.

JEE Main Paper 2 (B.Arch or B.Plan Courses)

Only one response has to be filled in, more than one response will be judged as a wrong answer and will result in negative marking.

There is no negative marking for questions left unattempted.

For every correct answer, 4 marks will be awarded while 1 mark will be deducted for every incorrect answer.

The paper will have a total of 90 questions (360 marks) with 30 from each Physics, Chemistry, and Maths.

Nature of Questions: Single correct Objective type multiple choice questions.

The Questions will be from topics covered in Physics, Chemistry, and Maths.

The students will have to mark their responses on already downloaded answer sheets.

#SUPERPOSITION PRINCIPLE FOR LINEAR HOMOGENEOUS EQUATIONS OFFLINE#

Exam Mode: Computer-based offline exam.For every correct answer, four marks are awarded, while one mark is deducted for every incorrect answer.

The exam duration for both the papers is 3 hours. WEEK-17: The Bessel, Modified Bessel, Legendre and Hermite equations and their solutions.Paper 1 and Paper 2 (Maths and aptitude test) are entirely computer-based online test whereas drawing test is conducted offline.

#SUPERPOSITION PRINCIPLE FOR LINEAR HOMOGENEOUS EQUATIONS SERIES#

WEEK-16: Frobenius theorem, Existence of Frobenius series solutions, solutions about singular points WEEK-15: Series Solutions: Power series, ordinary and singular points, types of singular points ,Existence of power series solutions WEEK-14: regular and singular S-L problems, properties ofregular S-L problems WEEK-13: eigen values and eigen functions, Sturm-Liouville (S-L) boundary value problems, regular and singular S-L problems, properties ofregular S-L problems Sturm-Liouville problems: Introduction to eigen value problem, adjoint and self adjoint operators Self adjoint differential equations, WEEK-11: Nonhomogeneous equations, undetermined coefficients method, variation of parameters, Cauchy-Euler equation WEEK-10: Superposition principle, homogeneous equations with constant coefficients, Linear independence and Wronskian WEEK-8: Initial value and boundary value problems, Homogeneous and non-homogeneous equations. WEEK-7: Basic Homogeneous linear system Non homogeneous linear system,Second and higher order linear differential equations WEEK-6: Modeling with first-order ODEs, Basic theory of systems of first order linear equations Homogeneous linear system with constant coefficients. WEEK-5: Linear equations, integrating factors Some nonlinear first order equations with known solution, differential equations of Bernoulli and Ricati type,Clairaut equation

WEEK-4: Separable variables, Exact Equations, Homogeneous Equations. WEEK-3: First order ordinary differential equations: Basic concepts, formation and solution of differential equations WEEK-2: Existence and uniqueness of solutions, Introduction of initial value and boundary value problems WEEK-1: Preliminaries: Introduction and formulation, classification of differential equations Existence