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Name of the Course

S1114 - BSC 1 SEMESTER 1 -MATHEMATICS PAPER 2(NEP)

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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

1.To enhance  interest among the students about cou

2.To develop the learning and writing skills.

3.To create mental ability. 

Course Outcomes

 After completing this course, students would be able to 

1.     define limit and study the basic properties .   

2.     classify continuity and discontinuity of the functions.

3.     solve the differentiability and L’Hospital rule with their applications.

4.    describe the geometrical applications of mean value theorems.

5.   evaluate the reduction formulae for integration. 

Course Curriculum

1 SYLLABUS
Preview

1 Lec 1- Introduction.mp4
Preview 22 Min

2 Lec 2- Bounded And Unbounded Set.mp4
24 Min

3 Lec 3- Limit Of A Function 1.mp4
18 Min

4 Lec 4 - Uniqueness Of Limit Theorem.mp4
2 Hours 5 Min

5 Lec 5-Theorems On Algebra Of Limits.mp4
28 Min

6 Lec 6-Examples On Definition Of Limit.mp4
25 Min

7 Lec7- Greatest Integer Function.mp4
22 Min

1 Lec 1- Continuous And Discontinuous Function.mp4
17 Min

2 Lec 2- Epsilon-Delta Definition Of Continuity.mp4
25 Min

3 Lec 3- Discontinuity.mp4
21 Min

1 Lec 1- Differentiability.mp4
17 Min

2 Lec 2- Differentiability.mp4
16 Min

3 Lec 3 Differentiability.mp4
11 Min

4 Lec 4 - Differentiability.mp4
9 Min

5 Lec 5 -1- Leibnitz theorem.mp4
15 Min

6 Lec 5-2 -Leibnitz theorem.mp4
10 Min

7 Lec 6- Examples .mp4
15 Min

8 Lec 7- Indeterminate form.mp4
19 Min

9 Lec 8- Indeterminate Form.mp4
21 Min

1 Lec 1(2)- Rolles theorem.mp4
15 Min

2 Lec 1- Rolles theorem.mp4
7 Min

3 Lec 2-1- LMVT.mp4
14 Min

4 Lec 2-2- LMVT.mp4
2 Min

5 Lec 3- Examples on LMVT.mp4
16 Min

6 Lec 4- CMVT.mp4
17 Min

7 Lec 5- Taylor's series.mp4
13 Min

8 Lec 6-example.mp4
5 Min

9 Lec 7- Maclauran series.mp4
13 Min

1 Lec 1-Integration.mp4
21 Min

2 Lec 2- Integration.mp4
21 Min

3 Lec 3 -1- Reduction formulae of sine.mp4
13 Min

4 Lec 3 2-Reduction Formulae.mp4
5 Min

5 Lec 4-Reduction formulae of tan x.mp4
13 Min

6 Lec 5 Reduction formulae of cot x.mp4
10 Min

7 Lec 6 - Examples of tan x and cot x.mp4
8 Min

8 Lec 7- Reduction formulae of Cosec x.mp4
12 Min

9 Lec 8- Reduction formulae of Secx.mp4
13 Min

10 Lec 9- Reduction formulae of sine x and cos x both.mp4
16 Min

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

Teacher

SAGAR SURJUSE SIR

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5 Students
9 Courses

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This course includes:

  • Duration 20 Hours

  • Skill Level FIRST YEAR SEMESTER 1

  • Lectures 39 lessons

  • Enrolled 0 students

  • Certificate of Completion

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