Module Name | Download |
---|---|
noc21_ma20_assignment_Week_1 | noc21_ma20_assignment_Week_1 |
noc21_ma20_assignment_Week_2 | noc21_ma20_assignment_Week_2 |
noc21_ma20_assignment_Week_3 | noc21_ma20_assignment_Week_3 |
noc21_ma20_assignment_Week_4 | noc21_ma20_assignment_Week_4 |
noc21_ma20_assignment_Week_5 | noc21_ma20_assignment_Week_5 |
noc21_ma20_assignment_Week_6 | noc21_ma20_assignment_Week_6 |
noc21_ma20_assignment_Week_7 | noc21_ma20_assignment_Week_7 |
noc21_ma20_assignment_Week_8 | noc21_ma20_assignment_Week_8 |
Sl.No | Chapter Name | MP4 Download |
---|---|---|
1 | Lecture 1: Real numbers and Archimedean property | Download |
2 | Lecture 2: Supremum and Decimal representation of Reals | Download |
3 | Lecture 3: Functions | Download |
4 | Lecture 4: Functions continued and Limits | Download |
5 | Lecture 5: Limits continued. | Download |
6 | Lecture 6: Limits (continued) and Continuity | Download |
7 | Lecture 7: Continuity and Intermediate Value Property | Download |
8 | Lecture 8: Differentiation | Download |
9 | Lecture 9: Chain Rule | Download |
10 | Lecture 10: Nth derivative of a function | Download |
11 | Lecture 11: Local extrema and Rolle's theorem | Download |
12 | Lecture 12: Mean value theorem and Monotone functions | Download |
13 | Lecture 13: Local extremum tests | Download |
14 | Lecture 14: Concavity and points of inflection | Download |
15 | Lecture 15: Asymptotes and plotting graph of functions. | Download |
16 | Lecture 16: Optimization and L'Hospital Rule | Download |
17 | Lecture 17: L'Hospital Rule continued and Cauchy Mean value theorem | Download |
18 | Lecture 18: Approximation of Roots | Download |
19 | Lecture 19: Antiderivative and Riemann Integration | Download |
20 | Lecture 20: Riemann's criterion for Integrability | Download |
21 | Lecture 21: Integration and its properties | Download |
22 | Lecture 22: Area and Mean value theorem for integrals | Download |
23 | Lecture 23: Fundamental theorem of Calculus | Download |
24 | Lecture 24: Integration by parts and Trapezoidal rule | Download |
25 | Lecture 25: Simpson's rule and Substitution in integrals | Download |
26 | Lecture 26: Area between curves | Download |
27 | Lecture 27: Arc Length and Parametric curves | Download |
28 | Lecture 28: Polar Co-ordinates | Download |
29 | Lecture 29: Area of curves in polar coordinates | Download |
30 | Lesson 30: Volume of solids | Download |
31 | Lecture 31: Improper Integrals | Download |
32 | Lecture 32: Sequences | Download |
33 | Lecture 33: Algebra of sequences and Sandwich theorem | Download |
34 | Lecture 34: Subsequences | Download |
35 | Lecture 35: Series | Download |
36 | Lecture 36: Comparison tests for Series | Download |
37 | Lecture 37: Ratio and Root test for series | Download |
38 | Lecture 38: Integral test and Leibniz test for series | Download |
39 | Lecture 39: Revision I | Download |
40 | Lecture 40: Revision II | Download |
Sl.No | Chapter Name | English |
---|---|---|
1 | Lecture 1: Real numbers and Archimedean property | Download To be verified |
2 | Lecture 2: Supremum and Decimal representation of Reals | Download To be verified |
3 | Lecture 3: Functions | Download To be verified |
4 | Lecture 4: Functions continued and Limits | Download To be verified |
5 | Lecture 5: Limits continued. | Download To be verified |
6 | Lecture 6: Limits (continued) and Continuity | Download To be verified |
7 | Lecture 7: Continuity and Intermediate Value Property | Download To be verified |
8 | Lecture 8: Differentiation | Download To be verified |
9 | Lecture 9: Chain Rule | Download To be verified |
10 | Lecture 10: Nth derivative of a function | Download To be verified |
11 | Lecture 11: Local extrema and Rolle's theorem | Download To be verified |
12 | Lecture 12: Mean value theorem and Monotone functions | Download To be verified |
13 | Lecture 13: Local extremum tests | Download To be verified |
14 | Lecture 14: Concavity and points of inflection | Download To be verified |
15 | Lecture 15: Asymptotes and plotting graph of functions. | Download To be verified |
16 | Lecture 16: Optimization and L'Hospital Rule | Download To be verified |
17 | Lecture 17: L'Hospital Rule continued and Cauchy Mean value theorem | Download To be verified |
18 | Lecture 18: Approximation of Roots | Download To be verified |
19 | Lecture 19: Antiderivative and Riemann Integration | Download To be verified |
20 | Lecture 20: Riemann's criterion for Integrability | Download To be verified |
21 | Lecture 21: Integration and its properties | Download To be verified |
22 | Lecture 22: Area and Mean value theorem for integrals | Download To be verified |
23 | Lecture 23: Fundamental theorem of Calculus | Download To be verified |
24 | Lecture 24: Integration by parts and Trapezoidal rule | Download To be verified |
25 | Lecture 25: Simpson's rule and Substitution in integrals | Download To be verified |
26 | Lecture 26: Area between curves | Download To be verified |
27 | Lecture 27: Arc Length and Parametric curves | Download To be verified |
28 | Lecture 28: Polar Co-ordinates | Download To be verified |
29 | Lecture 29: Area of curves in polar coordinates | Download To be verified |
30 | Lesson 30: Volume of solids | Download To be verified |
31 | Lecture 31: Improper Integrals | PDF unavailable |
32 | Lecture 32: Sequences | PDF unavailable |
33 | Lecture 33: Algebra of sequences and Sandwich theorem | PDF unavailable |
34 | Lecture 34: Subsequences | PDF unavailable |
35 | Lecture 35: Series | PDF unavailable |
36 | Lecture 36: Comparison tests for Series | PDF unavailable |
37 | Lecture 37: Ratio and Root test for series | PDF unavailable |
38 | Lecture 38: Integral test and Leibniz test for series | PDF unavailable |
39 | Lecture 39: Revision I | PDF unavailable |
40 | Lecture 40: Revision II | PDF unavailable |
Sl.No | Language | Book link |
---|---|---|
1 | English | Not Available |
2 | Bengali | Not Available |
3 | Gujarati | Not Available |
4 | Hindi | Not Available |
5 | Kannada | Not Available |
6 | Malayalam | Not Available |
7 | Marathi | Not Available |
8 | Tamil | Not Available |
9 | Telugu | Not Available |