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SEM-I Computer Sc. Engg.: Mathematics-I

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SEM-I Computer Sc. Engg.: Mathematics-I

A Knowledge & result oriented course specially designed for B.Tech. (Semester-I) students. The complete syllabus is covered in interesting way and numericals are solved with innovative ideas which develops confidence & motivates you to initiate for a grand success.

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  • (0 Reviews)
  • 0 students enrolled
  • ₹1900.00
  • ₹5000.00
  • Course Includes
  • Programming for Problem Solving
  • Mathematics-I
  • HRD & OB


What learn

  • Introduction, Computer Sys, Alogorithm, Flow-Chart, Data Type, Functions, Network, Array, Lop, File Handling

Course Content

1 sections • 33 lectures • 00h 21m total length
Lecture 01
Evaluation of Definite & Improper Integrals
01:16:27min
Lecture 02
Some more properties of Definite Integrals with examples. Test of Improper Integral of 1st Type.
01:41:47min
Lecture 03
Definition of Beta Function & their Properties. Definition of Gamma Function & their Properties. Relation between Beta & Gamma Function
01:34:23min
Lecture 04
Duplication Formula, Application of Beta & Gamma Function, Some Important Questions
01:57:14min
Lecture 05
Surface Area of Solid generated by Revolution
00:44:53min
Lecture 06
Volume of Solid generated by Revolution Plane
01:16:09min
Lecture 07
Evolute & Involute
01:14:56min
Lecture 08
Rolle's theorem & Langrange's Mean Value theorem
02:11:22min
Lecture 09
Taylor's & Maclaurine Series
01:33:28min
Lecture 10
Taylor's Theorem with Remainder
00:49:45min
Lecture 11
Intermediate Form & L'Hospital Rule
00:37:07min
Lecture 12
Maxima Minima
01:26:28min
Lecture 13
Sequence & Series
01:07:07min
Lecture 14
Basic Concept of Fourier Series, Fourier Series for Continuous Function
01:17:52min
Lecture 15
Fourier Series for Discontinuous Function, Half Range Cosine & Sine Series
00:43:05min
Lecture 16
Fourier Series for Even & Odd Function, Parseval's theorem with examples
01:08:19min
Lecture 17
Partial Defferentiation
01:22:33min
Lecture 18
Langrange's Method of Undetermind Multiplier
01:00:18min
Lecture 19
Successive Differentiation
01:29:41min
Lecture 20
Radius of Convergence, Ratio Test, Cauchy Root Test with Examples
00:59:24min
Lecture 21
Convergence of Logrithmic Series, Convergence of Exponential Series, Convergence of Trigonometric Series
00:26:23min
Lecture 22
Contuinity & Differentiability
00:40:54min
Lecture 23
D.E. of First Order & First Degree, Exact D.E., Linear D.E., Bernoulli's D.E., Euler's Rule to find G.S. & D.E.
01:54:28min
Lecture 24
First Order & Higher Degree, Solvable for p, y & x, Clairuat's Equation
00:49:40min
Lecture 25
Second Order D.E. with Constant Co-efficient
00:47:01min
Lecture 26
Second Order D.E. with Variable Co-efficient
01:35:07min
Lecture 27
Differential Equation of order n
01:12:01min
Lecture 28
Definition & Types of Matrices, Addition, Subtraction & Multiplication of Matrices
00:52:49min
Lecture 29
Adjoint of a Square Matrix, Rank of a Matrix, Normal Form, Linear System of Equations
00:58:22min
Lecture 30
Eigen Value & Eogen Vector of a Matrix, Properties of Eogen Values
01:05:17min
Lecture 31
Caley-Hamilton Theorem, Diagonal Form of a Matrix, Modal Matrix, Use of Scientific Calculator
01:38:06min
Lecture 32
Gauss Elimination Method, Gauss Jordan Elimination Method
00:30:02min
Lecture 33
Formation of PDE, First Order PDE, (Linear & Non-Linear)
00:48:35min

Requirements

  • BE/B.Tech. (Pursuing)

Description

Description:

  • Descriptive knowledge :Education from basic level and more descriptive . Specially designed for those who are interested getting top ranks.
  • Ability Enhancement :Education through this course enhances knowledge and enables to qualify different competitive exams.
  • Better job opportunities :A qualified & ranked engineers attracts the employer and they are at the priority of the selection list.
  • Prestigious career options :Through Engineering education, bright career waits for. You can attain not only economically sound position but you will get recognition on the social stages.

Outcomes:

  • Have conceptual knowledge of all subjects.
  • Solving numerical problems with innovative ideas.
  • Getting solutions of customized problems for knowledge enhancement.
  • Confidence development through various tests & discussions.
  • Learning tricks that how to qualify the semester examination with top ranks by learned & experienced educators.

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