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- MTH322: Real Analysis II (Spring 2023)
- =====Resources for Terminal===== **Questions from Chapter 01** - Suppose that $f\in \mathcal{R}[a,b]$ for... ty }{f(x)g(x)dx}$ is convergent. **Questions from Chapter 02:** - A sequence of functions $\{f_n\}$ defin... {a}^{b} f_n(x) dx.\end{equation} **Questions from Chapter 03:** - Consider a sequence of functions $E_n:\... d to application of the theory. **Questions from Chapter 01:** - Suppose that $f\in \mathcal{R}[a,b]$ fo
- MTH321: Real Analysis I (Spring 2023)
- =====Resources for Terminal===== **Questions from Chapter 02** - A convergent sequence of real number has... \mathop{\lim }}\,\,{{r}_{n}}=x$. **Questions from Chapter 03** - Prove that if $\sum\nolimits_{n=1}^{\in... convers is not true in general. **Questions from Chapter 04** - Consider the function $f:[0,1]\to \math... \in (a,b)$ with $f(c)=\lambda $. **Questions from Chapter 05** - Prove that a differentiable function is
- MTH321: Real Analysis I (Fall 2022)
- okDroid]] to view PDF on their smartphone. * **Chapter 01: Real Number System** | {{:atiq:fa22-mth321-ch... fa22-mth321-ch01#online_view|View Online]] * **Chapter 02: Sequences** | {{:atiq:fa22-mth321-ch02.pdf |D... fa22-mth321-ch02#online_view|View Online]] * **Chapter 03: Series** | {{:atiq:fa22-mth321-ch03.pdf |Down... fa22-mth321-ch03#online_view|View Online]] * **Chapter 04: Limit and Continuity** | {{:atiq:fa22-mth321-
- MTH321: Real Analysis I (Fall 2021)
- okDroid]] to view PDF on their smartphone. * **Chapter 01: Real Number System** | {{:atiq:fa21-mth321-ch... a21-mth321-ch01#online_view|View Online]] * **Chapter 02: Sequences** | {{:atiq:fa21-mth321-ch02.pdf |D... a21-mth321-ch02#online_view|View Online]] * **Chapter 03: Series** | {{:atiq:fa21-mth321-ch03.pdf |Down... a21-mth321-ch03#online_view|View Online]] * **Chapter 04: Limit and Continuity** | {{:atiq:fa21-mth321-
- MTH211: Discrete Mathematics (Spring 2022)
- k. ===Lectures=== Lecture 1 to 6 are based upon "Chapter 4: Logic and Propositional Calculus" of [1]. Lecture 7 to 11 are based upon "Chapter 2: Relations" of [1]. The slides of each lecture
- MTH322: Real Analysis II (Fall 2021)
- e_view|View Online]] NEW ===Sample Question=== **Chapter 01** - Define improper integral of first kind.... int\limits_{0}^{b}{{x}^{-p}} dx$ for real $p$. **Chapter 02** - Define pointwise convergence of sequenc... (x) = \lim_{n\to\infty} f'_n(x), (a < x < b)$. **Chapter 3** - \item Consider a sequence of functions $
- MATH-608: Research Methodology
- reface, Introduction Scheme for writing different Chapter of Thesis, What is Bibliography and References.
- MTH211: Discrete Mathematics (Fall 2020)
- k. ===Lectures=== Lecture 1 to 6 are based upon "Chapter 4: Logic and Propositional Calculus" of [1]. Lecture 7 to 11 are based upon "Chapter 2: Relations" of [1]. The slides of each lecture
- MTH321: Real Analysis I (Spring 2020)
- okDroid]] to view PDF on their smartphone. * **Chapter 01: Real Number System** | {{:atiq:sp20-mth321-ch01.pdf |Download PDF}} * **Chapter 02: Sequences** | {{:atiq:sp20-mth321-ch02.pdf |Download PDF}} * **Chapter 03: Series** | {{:atiq:sp20-mth321-ch03.pdf |Download PDF}} * **Chapter 04: Limit and Continuity** | {{:atiq:sp20-mth321-
- MTH322: Real Analysis II (Spring 2017)
- 22-ch02|View Online]] * {{ :atiq:questions-last-chapter.pdf |Exponential, Logarithmic and Trigonometric F... tions}} %%|%% [[viewer>_media/atiq/questions-last-chapter|View Online]] NEW ===Assignments:=== * {{ :ati
- MTH322: Real Analysis II (Spring 2016)
- um|View Online]] * {{:atiq:sp16-mth322-ch01.pdf|Chapter 01: Improper Integral of 1st and 2nd Kinds}} | [... 01|View Online]] * {{:atiq:sp16-mth322-ch02.pdf|Chapter 02: Functions Defined by Improper Integrals}} | ... 02|View Online]] * {{:atiq:sp16-mth322-ch03.pdf|Chapter 03: Sequences and Series of Functions}} | [[viewe... 322-ch03|View Online]] * {{:atiq:questions-last_chapter.pdf|Questions from last chapter}} | [[viewer>_med
- MTH321: Real Analysis 1 (Spring 2015)
- 15-mth321:mcqs]] * {{:atiq:sp15-mth321-ch01.pdf|Chapter 01: Real Number System}} * {{:atiq:sp15-mth321-ch02.pdf|Chapter 02: Sequences}} * {{:atiq:sp15-mth321-ch03.pdf|Chapter 03: Series}} * {{:atiq:sp15-mth321-ch04.pdf|Chapter 04: Limit & Continuity}} * {{:atiq:sp15-mth321-ch0
- MATH-510: Topology
- = Selected questions ==== Selected questions from chapter 05 of [2], that is, Schaums Outline of General To
- MATH-510: Topology
- = Selected questions ==== Selected questions from chapter 05 of [2], that is, Schaums Outline of General To
- MTH211: Discrete Mathematics (Fall 2020)
- **Lectures** * Lecture 1 to 6 are based upon "Chapter 4: Logic and Propositional Calculus" of [1]. * Lecture 7 to 10 are based upon "Chapter 3: Functions and Algorithms" of [1]. ===Quiz/Ass