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- MTH321: Real Analysis I (Fall 2021)
- suspended due to COVID-19 pandemic. * Tuesday, 1130-1250 * Friday, 1130-1250 ===== Notes, assignments, quizzes & handout ===== ====Notes==== Please ... 10- Define greatest lower bound or infimum. * 1.11- Define least upper bound property. * 1.12- Def... n}\}$ is increasing or decreasing sequence? * 2.11- Define convergence of the sequence. * 2.12- By
- MTH604: Fixed Point Theory and Applications (Spring 2020)
- T:X\to X$ be a mapping defined by $T(x)=\frac{10}{11}\left(x+\frac{1}{x} \right)$ for all $x\in X$. Pr... mapping with Lipschitz constant $\alpha=\frac{10}{11}$. - Let $X=[0,1]$ be a metric space with usual... ttp://ccw.cuiatk.edu.pk/Home/ViewContent?CourseId=1198 ===== Other Resources ===== * [[https://www.
- MTH211: Discrete Mathematics (Fall 2020)
- ====== MTH211: Discrete Mathematics (Fall 2020) ====== ~~NOTOC~~ =====Course Objectives:===== Discret... and Propositional Calculus" of [1]. Lecture 7 to 11 are based upon "Chapter 2: Relations" of [1]. The... lease see [1]. * Lecture 01 | {{ :atiq:sp21-mth211-lec01.pdf |Download PDF}} * Lecture 02 | {{ :atiq:sp21-mth211-lec02.pdf |Download PDF}} * Lecture 03 | {{ :a
- MTH211: Discrete Mathematics (Spring 2022)
- ====== MTH211: Discrete Mathematics (Spring 2022) ====== ~~NOTOC~~ =====Course Objectives:===== Discr... and Propositional Calculus" of [1]. Lecture 7 to 11 are based upon "Chapter 2: Relations" of [1]. The... ease see [1]. * Lecture 01 | {{ :atiq:sp22-mth211-lec01.pdf |Download PDF}} * Lecture 02 | {{ :atiq:sp22-mth211-lec02.pdf |Download PDF}} * Lecture 03 | {{ :a
- MTH321: Real Analysis I (Fall 2015)
- * Finat term examination starting from January 11, 2016 =====Recommended book ===== - Rudin, W. ... lls Inc. - Bartle, R.G., and D.R. Sherbert, (2011): Introduction to Real Analysis, 4th Edition, Joh
- MTH424: Convex Analysis (Fall 2020)
- f$ on $I$, then $f$ is convex on $I$. ===Lecture 11=== * If $f:I\rightarrow \mathbb{R}$ and $g:I\ri
- MTH321: Real Analysis I (Fall 2022)
- gard. </callout> =====Schedule===== * Tuesday, 1130-1250 * Thursday, 1500-1420 ===== Notes, assi... lls Inc. - Bartle, R.G., and D.R. Sherbert, (2011): Introduction to Real Analysis, 4th Edition, Joh
- MTH604: Fixed Point Theory and Applications (Fall 2022)
- ttp://ccw.cuiatk.edu.pk/Home/ViewContent?CourseId=1198 ===== Other Resources ===== * [[https://www.
- MATH-505: Complex Analysis
- \\ MMAF13E109 = 61 \\ MMAF13E110 = 50 \\ MMAF13E111 = 50 \\ MMAF13E112 = 85 \\ MMAF13E113 = 59 \\ MMA... MAF13E148 = 23 \\ MMAF13E149 = 62 \\ MMAF13E150 = 11 \\ MMAF13E151 = 50 \\ MMAF13E152 = 17 \\ MMAF13E1... 8 75 \\ MMAF13M009 70 \\ MMAF13M010 70 \\ MMAF13M011 53 \\ MMAF13M012 50 \\ MMAF13M013 41 \\ MMAF13M01
- MATH-510: Topology
- haums Outline of General Topology, McGraw-Hill, 2011. - James Munkres, Topology (2nd Edition), Prent... 3. (total 43 questions) 01, 02, 03, 04, 05, 10, 11, 12, 13, 14, 15, 17, 18, 19, 20, 21, 22, 23, 2
- MATH-510: Topology
- haums Outline of General Topology, McGraw-Hill, 2011. - James Munkres, Topology (2nd Edition), Prent... 3. (total 36 questions) 01, 03, 04, 05, 07, 10, 11, 13, 14, 15, 17, 18, 19, 20, 23, 24, 26, 27, 2
- MTH231: Linear Algebra
- Elementary Linear Algebra: Applications Version, 11th Edition by Howard Anton and Chris Rorres. ([[ht
- MTH251: Set Topology
- from [2]**: Page 73-82: Problems 1, 3, 7, 10, 11, 12, 13, 14, 15, 17, 18, 19, 21, 23, 25, 26, 27, ... m's Outline of General Topology]], McGraw-Hill, 2011. - G.F. Simmons, Introduction to Topology and M
- MTH211: Discrete Mathematics (Spring 2020)
- ====== MTH211: Discrete Mathematics (Spring 2020) ====== ~~NOTOC~~ =====Course Objectives:===== Discr... * Wednesday,1330-1500 , CR-1 * Thursday, 1000-1130, CR-1 ===== Notes, assignments, quizzes & hand... ent=== * **Assignment 01** | {{ :atiq:sp20-mth211-assignment-01.pdf |Download PDF}} | VIEW [[:atiq:sp20-mth211?f=sp20-mth211-assignment-01#online_view|View Onli
- MTH321: Real Analysis I (Spring 2020)
- n}\}$ is increasing or decreasing sequence? * 2.11- Define convergence of the sequence. * 2.12- By... lls Inc. - Bartle, R.G., and D.R. Sherbert, (2011): Introduction to Real Analysis, 4th Edition, Joh