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Instructor Name

SAGAR SURJUSE SIR

Category

Science

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Course Requirements

To be eligible for admission to a 3-year Bachelor of Science (B.sc) degree program in colleges affiliated with Sant Gadge Baba Amravati University, a student typically needs to have successfully completed their Higher Secondary Certificate (HSC) in either the science or Science field and maintained a consistent academic record throughout their educational career.

Course Description

Upon completion of the programme successfully, students would be able to 

1. Understand  major concepts in all disciplines of Mathematics

2. Formulate and develop Mathematical arguments in a logical manner

3. Gain good knowledge and understanding in advanced Mathematics

4. Create an awareness of the impact of Mathematics on the environment, society and development outside the  scientific community.

5. Create sensitivity towards environmental concerns and contribute in the development of  nation

Course Outcomes

 After completing this course, students would be able to 

1. find inverse and normal form of matrices .      

2. evaluate the characteristic equation, eigen value and corresponding  eigen vector of a given matrix

3. evaluate relation between the roots and coefficients of equations .

4. to study application of  De Moivre’s theorem .

5. compute summation of  trigonometric series.  

Course Curriculum

1 SYLLABUS


1 Lec 1 - Rank of Matrix -.mp4
30 Min


2 Lec2 - Row Rank And Column Rank.mp4
26 Min


3 Lec 3 - Eigenvalues And Eigenvectors.mp4
23 Min


4 Lec 4 - Examples On Eigenvalue And Eigenvector.mp4
15 Min


5 Lec 5- Find Eigenvalues And Eigenvectors.mp4
28 Min


6 Lec 6 - Cayley Hamilton Theorem.mp4
25 Min


7 Lec 7 - Inverse By Cayley-Hamilton Theorem.mp4
25 Min


1 LEC 1 - Introduction.mp4
22 Min


2 LEC 2-De-Moivres Theorem for positive integer.mp4
10 Min


3 LEC 3 DMT for Negative Integer.mp4
11 Min


4 Lec 4 Examples of DMT.mp4
24 Min


5 LEC 4-Cicular and Hyperbolic Function.mp4
7 Min


6 LEC 5- Inverse Hyperbolic Functions.mp4
25 Min


7 LEC 6- Examples on Inverse Hyperbolic function.mp4
13 Min


8 LEC 7 - separate real and imaginary part.mp4
26 Min


1. UNIT 1
2. UNIT 1
3. UNIT 2
4. UNIT 3
5. UNIT 4
6. UNIT 5

Student Feedback

S1107 - BSC 1 SEMESTER 1 -MATHEMATICS PAPER 1(NEP)

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