20:09
1. Preliminaries || Sets and Functions|| Introduction to Real Analysis by R. G Bartle D. R. Sherbert
07:36
Solution of Differential Equations by Fourier Transformations || Methods of Mathematical Physics MMP
04:45
Fictional meeting between Euclid & Augustin Cauchy ||Ancient Mathematicians vs modern Mathematicians
17:47
Solution of Partial Differential Equations by Fourier Transformations || MMP || Punjab University
04:23
Introduction to Real Analysis || Robert G. Bartle and Donald R. Sherbert || Complete Course
06:32
2. Calculate mean and standard deviation for group data || Casio 991-es calculator short tricks.
06:33
1. Calculate mean and standard deviation for ungroup data || Casio 991-es calculator short tricks.
17:42
2. Ch#14 || Properties of Sampling Distribution of the Sample Means || Statistics
24:39
Ch#14 Sampling Survey and Sampling Distributions||Sampling With and Without replacement|| Statistics
08:18
Important question of Real Analysis-I || Punjab University Exam- 2025||12 years Past Paper questions
19:54
Ch# 3 Limit, Continuity and Differentiability || Exercise, Question 13 ||Real Analysis||Walter Rudin
30:51
27. CH # 2 SEQUENCE AND SERIES || Alternating Series examples || Real Analysis
55:43
B.S PHYSICS|| ANALYTIC GEOMETRY, MATH- 2004 || PAST PAPER - 2024|| 3rd SEMESTER || PUNJAB UNIVERSITY
36:43
26. CH # 2 SEQUENCE AND SERIES || Alternating Series Test || Leibnitz Test || Real Analysis
24:41
Ch#6 Vector Spaces || Linear Transformation || Examples of Linear Transformations || Linear Algebra
24:44
B.S MATH|MATHEMATICS B-III CALCULUS- II MATH - 202||SOLUTION OF PAST PAPER - 2023||3RD SEMESTER||P.U
15:00
29. Ch#8 Infinite Series||Exercise # 8.4 , Question 3 to 6 ||Alternating Series Test||Leibniz's test
19:22
29. CH # 2 SEQUENCE AND SERIES || Dirichlet's Test || Examples and Problems || Real Analysis
18:54
28. Ch#8 Infinite Series||Exercise # 8.4 , Question 1 to 2 ||Alternating Series Test||Leibniz's test
27:43
28. CH # 2 SEQUENCE AND SERIES || Dirichlet's Theorem || Statement and Proof || Real Analysis
03:54
Fascinating Story of Pi π || History of π || Use of π || Discovery of Pi History of π ||Mathematics
19:14
4. Ch#6 Vector Spaces ||Show that the collection M_mn of all m×n matrices form vector spaces over R.
18:54
3. Ch#6 Vector Spaces ||Show V={a+b√2,a,b∈Q} is a vector space over Q but not over R.|Linear Algebra
31:24
1. Ch#1 Basics of Group Theory || Definition and examples
29:38
1. Ch#16 Statistical Inference, Testing of Hypothesis|| Null and Alternative Hypothesis ||Statistics
31:09
27. CH # 2 SEQUENCE AND SERIES || Pringsheim's Theorem || Statement and Proof || Real Analysis
20:49
25. Ch#8 Infinite Series || Exercise # 8.3 , Question 22 to 29 || Mathematical Methods by S.M YUSUF
16:32
2. Ch#6 Vector Spaces || Vector spaces Examples |Linear Algebra|| Mathematical Methods by S.M Yusuf.
19:27
1. Ch#6 Vector Spaces || What is a Vector space? |Linear Algebra|| Mathematical Methods by S.M Yusuf
02:38
0. Introduction to Group Theory || Course curriculum and recommended books on group theory.
26:25
24. Ch#8 Infinite Series || Exercise # 8.3 , Question 17 to 21 || Mathematical Methods by S.M YUSUF
11:49
23. Ch#8 Infinite Series || Exercise # 8.3 , Question 11 to 16 || Cauchy Root Test || S.M YUSUF
04:26
0.Ch#6 Vector Spaces || Introduction to chapter contents of vector spaces || Mathematical Methods
23:39
3d. Definition of Usual Topology || Usual Topology proof || Topology of line R || M.sc Mathematics
20:14
22. Ch#8 Infinite Series || Exercise # 8.3 , Question 6 to 10 || D' Alembert Test Ratio Test
07:14
Real Analysis || Course Curriculum || Recommended Books || Walter Rudin || R. G Bartle
18:38
21. Ch#8 Infinite Series || Exercise # 8.3 , Question 1 to 5 || D' Alembert Test Ratio Test
10:02
20. Ch#8 Infinite Series || Cauchy's Root Test || Mathematical Methods by S.M Yusuf.
28:44
19. Ch#8 Infinite Series || D' Alembert Test Ratio Test || Mathematical Methods by S.M Yusuf.
15:24
18. Ch#8 Infinite Series || Exercise # 8.2 , Question 39 to 40 || Mathematical Methods by S.M Yusuf.
16:37
17. Ch#8 Infinite Series || Exercise # 8.2 , Question 36 to 38 || Mathematical Methods by S.M Yusuf.
30:14
16. Ch#8 Infinite Series || Exercise # 8.2 , Question 31 to 35 || Mathematical Methods by S.M Yusuf.
27:01
15. Ch#8 Infinite Series || Exercise # 8.2 , Question 30 || Mathematical Methods by S.M Yusuf.
27:16
14. Ch#8 Infinite Series || Exercise # 8.2 , Question 26 to 29 || Mathematical Methods by S.M Yusuf.
18:20
4c. Real Analysis | Field Axioms and Propositions in Addition and Multiplication | Walter Rudin"
30:31
13. Ch#8 Infinite Series || Exercise # 8.2 , Question 21 to 25 || Mathematical Methods by S.M Yusuf.
36:53
3c. Concept of open ball in R and R^2 || Find open ball in R^2 by using Taxi-Cab, Euclidean metric.
21:06
12. Ch#8 Infinite Series||Convergence of Hyper Harmonic Series||P-series Test ||Mathematical Methods
20:50
11. Ch#8 Infinite Series || Cauchy's Integral Test with examples ||Mathematical Methods by S.M Yusuf
17:03
3b. Definition of Cofinite Topology with examples || Cofinite Topology proof || Finite complement
12:43
3a. Indiscrete Topology || Discrete Topology || Trivial Topology || Comparison of topologies
46:51
4. Limit Point || Derived Set || Properties of derived set || General and Algebraic Topology
19:51
3. Show that finite Union of closed set is closed || Infinite Intersection of closed set is closed.
25:05
2. How to define a topology on a set? || A course in General and Algebraic Topology
20:31
1. Introduction to Topology || Topological Equivalent Objects || Why do we study Topology
30:19
6. Method of Boundary Numbers|| Solution of Real Inequalities || Example # 3-5 Calculus by S.M Yusuf
15:20
5. Chapter#1 Real numbers, Limits and Continuity|| Exercise 1.1, Q#4 to 6|| Calculus by S.M Yusuf
08:40
2. Types of Intervals || Ch #1 Real numbers, Limits and Continuity || Calculus || S.M Yusuf
17:25
4. Chapter#1 Real numbers, Limits and Continuity|| Exercise 1.1, Q#1 to 3|| Calculus by S.M Yusuf
25:37
3. Lower and Upper Bound | Supremum and Infimum | Bounded Set | Completeness Property of R| Calculus
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