Search
You can find the results of your search below.
Matching pagenames:
Fulltext results:
- Syllabus for PU @msc:syllabus
- Syllabus for PU ====== <html><img src=http://www.mathcity.org/images/logopu.gif alt="University of the ... of studies for Regular/Private students doing MSc Mathematics from University of the Punjab, Lahore. ((U... as been published for good cause.)) 2 years M.Sc Mathematics programme consists of two parts namely Par... on, Syllabi and Courses of Reading for the M.Sc. (Mathematics) Part-I and Part-II (Regular Scheme) are g
- Syllabus for UoS (Private only) @msc:syllabus
- only) ====== ~~NOTOC~~ <html><img src=http://www.mathcity.org/images/UoS_Gate.jpg class=mediacenter /><... scheme of studies for private students doing MSc Mathematics from University of Sargodha, Sargodha. <WR... P> ===== Eligibility ===== The candidate having “Mathematics A Couse and B Course” or “Applied Mathematics and Pure Mathematics” or equivalent in their B.A/B
- Real Analysis: Short Questions and MCQs @msc:mcqs_short_questions
- tract. This is a compulsory subject in MSc and BS Mathematics in most of the universities of Pakistan. T... A) 0 * (B) 2 * (C) $2n$ such that $n \in \mathbb{Z}$ * (D) $2\pi$ \\ <btn type="link" collap... be countable if there exists a function $f:A\to \mathbb{N}$ such that * (A) $f$ is bijective * ... /collapse> </panel><panel> 9. Let $A=\{x| x\in \mathbb{N} \wedge x^2 \leq 7 \} \subset \mathbb{N}$. T
- Topology: Short Questions and MCQs @msc:mcqs_short_questions
- ology. This is a compulsory subject in MSc and BS Mathematics in most of the universities of Pakistan. T... n every set? - Give an example of open set in $\mathbb{R}$ with usual topology, which is not an open i... on $X$. - Let $\tau$ be a cofinite toplogy on $\mathbb{N}$. Then write any three element of $\tau$. - Let $(\mathbb{Z}, \tau)$ be a cofinite topological spaces.
- Mathematical Method by Khalid Latif Mir (Solutions) @msc:notes
- ======Mathematical Method by Khalid Latif Mir (Solutions)====== {{ :msc:notes:mathematical-method-by-khalid-latif-mir.jpg?nolink&600x315|Mathematical Method by Khalid Latif Mir (Solutions)}} ... ] for sharing these solutions. Problems & Methods Mathematical Method by Khalid Latif Mir is a famous bo
- Preparation Guide @msc:syllabus:uos
- . This guide is helpful to prepare papers for MSc Mathematics (annual system) from University of Sargodh... Shah)]] * Chapter # 08 sequences and series of Mathematical Method by SM Yousaf (solutions are available [[bsc:notes of mathematical method|here]]). * Chapter # 09 (only th... f scholar academy for numerical analysis === 3. Mathematical Method for Physics ==== Books: * Mathe
- Fundamental of Complex Analysis: Viewer @msc:notes:fundamental_of_complex_analysis
- ndamental_of_complex_analysis:viewer&f=http://www.mathcity.org/files/msc/complex-analysis/Solution-Ch02-... ndamental_of_complex_analysis:viewer&f=http://www.mathcity.org/files/msc/complex-analysis/Solution-Ch03-... ndamental_of_complex_analysis:viewer&f=http://www.mathcity.org/files/msc/complex-analysis/Solution-Ch04-... ndamental_of_complex_analysis:viewer&f=http://www.mathcity.org/files/msc/complex-analysis/Solution-Ch04-
- Syllabus for M.Sc Mathematics
- ====== Syllabus for M.Sc Mathematics ====== <WRAP msc center round 85%> **[[MSc:Syllabus:PU]]** \\ Scheme of studies and syllabus for M.Sc Mathematics for University of the Punjab. </WRAP> <WR... UoS]]**\\ Scheme of studies and syllabus for M.Sc Mathematics for University of Sargodha. * **[[MSc:Sy
- Targets @msc:notes
- ==== Here we have listed the notes for MSc or BS Mathematics, which will be published on MathCity.org. We are working hard to find these notes. Whenever we f... 70%> If you think that you have notes to share on MathCity.org then contact to administrator [[:about us
- Chapter 03 - Limits and Continuity @msc:real_analysis_notes_by_syed_gul_shah
- d $\underline{f}$ be a mapping from //X// on to $\mathbb{R}^k$ defined by $\underline{f}(x)=\left(f_1(x)... tinuous mappings from a metric space //X// into $\mathbb{R}^k$, then the mappings $\underline{f}+\underl
- Chapter 01 - Real Number System @msc:real_analysis_notes_by_syed_gul_shah
- . * Theorem: Let $\underline x,\underline y\in \mathbb{R}^n$. Then (i) $\|\underline x^2\|=\underline ... pose $\underline x,\underline y, \underline z\in \mathbb{R}^n$ then prove that (a) $\left\| {\,\underlin
- MCQs and Short Questions
- gy]]** \\ Topology is a compulsory subject in MSc Mathematics in most of the universities of Pakistan. <
- Normed Spaces: Short Questions and MCQs @msc:mcqs_short_questions
- iframe src="http://docs.google.com/viewer?url=www.mathcity.org%2Ffiles%2Fmsc%2Fmcqs%2FShort_Questions_%2
- Number Theory by Ms. Iqra Liaqat @msc:notes
- es her encouragement to distribute these notes on MathCity.org ^ Name |Number Theory | ^ Provided by
- Chapter 04 - Differentiation @msc:real_analysis_notes_by_syed_gul_shah
- ping of the interval [//a//,//b//] into a space $\mathbb{R}^k$ and $\underline{f}$ be differentiable in