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SEM-I Civil Engg.: Mathematics-I

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SEM-I Civil Engg.: Mathematics-I

A Knowledge & result oriented course specially designed for B.Tech. students preparing for Semester examinations. The complete syllabus of the subject is covered in interesting way and numerical problems 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
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Course Content

1 sections • 33 lectures • 00h 21m total length
Lecture 01
Definite Integral Definition & their Properties, Improper Integral definition & their types. Varoius examples.
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
Finding Surface Area of Solid for Standard Curves like Parabola , Ellipse
00:44:53min
Lecture 06
Finding Volume of Solid generated by Revolution Plane Area after revolution about axix for diffrent Curves
01:16:00min
Lecture 07
Definition & Diagram, Involute steps to find Evolute and Involute for any Curve
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 Undetermined 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
Find the Continuity of any Function, Rules to Find Derivatives
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)
00:48:25min

Requirements

  • BE/B.Tech. (Pursuing)

Description

  • Descriptive knowledge :Descriptive Education from basic level to advance level. 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.

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