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Old Question Papers/Model Papers HSSC-I (FSc-I): FBISE @fsc-part1-ptb
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and other is subjective. Objective paper has one section and subjective paper have two sections. **Section A (Marks 20):** This section consist of one question, which consist of 20 MCQs. One need to do all these M
Formatting Syntax @wiki
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s see [[doku>namespaces]]. Linking to a specific section is possible, too. Just add the section name behind a hash character as known from HTML. This links to [[syntax#internal|this Section]]. This links to [[syntax#internal|this Section]]. Notes: * Links to [[syntax|existing pages]] are
Mathematics 10 (Science Group) @matric
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s$,...) * perform operations in set union, intersection, difference, complement. * give formal proofs o... ollowing fundamental properties of union and intersection of two or three sets * commutative property of union. * commutative property of intersection. * associative property of union. * associative property of intersection. ==== Solutions ==== * Exercise 5.1 | VIEW [[:
Metric Spaces (Notes) @notes
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dha). These notes are very helpful to prepare a section of paper mostly called Topology in MSc for Univer... is dense if and only if //A// has non-empty intersection with any open subset of //X//. * Neighbourhood ... /. * Nested Sequence * Theorem (Cantor’s Intersection Theorem): A metric space (//X,d//) is complete if... hose diameter tends to zero, has a non-empty intersection. * Complete Space (Examples) * Theorem: The r
Notes of Mathematics
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Saleem. Best to prepare a "Differential Geometry" section of Complex Analysis paper in MSc (Mathematics). <... mposed by Muhammad Usman Hamid. It covers one the section of the paper of complex analysis and in semester ... ege, Sargodha. These notes cover most of the analytic dynamics section. </well> {{tag> MSc_Notes BS_Notes}}
Notes of Algebra @notes
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or students of BS or MSc. Best to prepare a Group section of Algebra paper in MSc. </well></col></grid> <... ISTAN). Best to prepare a “Rings & Vector Spaces” section of Algebra paper or Algebra II for BS or MS Mathe... n Pakistani universities. Best to prepare a Rings section of Algebra paper in MSc (Mathematics). </well><we
Differential Geometry (Notes) by Ms. Kaushef Salamat @notes
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|241 pages | ^ Format |PDF (see [[::software]] section for PDF Reader) | ^ Size |7.79 mB | ====Contents & Summary==== In this section, the main heading are given below. <grid> <col ... er magnitudes * Weingarten equations * Normal section of a surface at a point * Meunier's theorem *
Differential Geometry by M Usman Hamid @notes
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sh these notes on MathCity.org It covers the one section of the syllabus of Complex Analysis paper of MSc ... |126 pages | ^ Format |PDF (see [[::software]] section for PDF Reader) | ^ Size |3.5 mB | ==== Conte... Level surface * Principal curvatures, principal sections, principal directions and lines of curvature ==
Fuzzy Sets Theory by Umar Saeed Bunarai @notes
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|63 pages | ^ Format |PDF (see [[::software]] section for PDF Reader) | ^ Size |3.34 mB | ====Contents & Summary==== In this section, the main heading are given below. * Fuzzy sets with examples * Intersection, union etc. of fuzzy sets * Cross product with
ADS/BSc
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metric spaces for BSc. These notes are related to Section IV of B Course of Mathematics, Paper B. **[[BSc:... number theory for BSc. These notes are related to Section II of A Course of Mathematics, Paper B for Univer
Home
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y Prof. Syed Gul Shah has been added in the notes section. These are very good note to prepare Real Analysi... It is best to prepare a “Rings and Vector Spaces” section of your algebra paper or Algebra II for BS or MS
MathCraft: PDF to LaTeX file: Sample-01 @mathcraft
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$$ Since $E(r, s)$ is continuous, we have (1). \section*{CONCLUSION} In the literature, many researchers ... pe inequality for $m$-convex in intervalvalued. \section*{REFERENCES} \begin{enumerate}[{[1]}] \item K. B
Affine and Euclidean Geometry by Shahzad Idress @notes
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elated to Affine and Euclidean Geometry. The main sections includes "Vector Space and Affine Geometry", "Eu... |41 pages | ^ Format |PDF (see [[::software]] section for PDF Reader) | ^ Size |1.44 mB | ====Conte
Elementary Linear Algebra by Muhammad Usman Hamid @notes
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293 pages * **Format:** PDF (see [[::software]] section for PDF Reader) * **Size:** 4.38 MB ====Conte... of a vector space. Operations on subspaces, Intersections, sums and direct sums of subspaces. Quotient Spa
Functional Analysis by M Usman Hamid and Zeeshan Ahmad @notes
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|278 pages | ^ Format |PDF (see [[::software]] section for PDF Reader) | ^ Size |8.59 mB | ====Contents & Summary==== In this section, the main heading are given below. **Metric Spac
Notes for Numerical Methods by M Usman Hamid @notes
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Theory of Optimization by Ma'am Iqra Razzaq @notes
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Question 9 Exercise 3.4 @math-11-kpk:sol:unit03
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About Us
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MTH103: Exploring Quantitative Skills @atiq
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MTH480: Introductory Quantum Mechanics @atiq
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MTH321: Real Analysis I (Spring 2023) @atiq
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FSc Part 1 Mathematics Notes/Solutions @fsc-part1-ptb
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Important Questions: HSSC-II @fsc-part2-ptb
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FSc Part 1 Mathematics Notes/Solutions @fsc
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FSc/ICS Part 2 Solutions @fsc
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Algebra II by Syed Sheraz Asghar @notes
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Complex Analysis (Easy Notes of Complex Analysis) @notes
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Complex Analysis (Notes) by Ms. Iqra Liaqat @notes
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Complex Analysis by M Usman Hamid @notes
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Complex Analysis (Quick Review) @notes
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Computing Tools for Mathematics by Asif Arshad @notes
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Differential Geometry by Syed Hassan Waqas @notes
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Fluid Dynamics I by Muhammad Usman Hamid @notes
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Fluid Mechanics II by Dr Rao Muzamal Hussain @notes
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History of Mathematics by Muhammad Usman Hamid @notes
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Mechanics (Easy Notes of Mechanics) @notes
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Mechanics by Sir Nouman Siddique @notes
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Mechanics I (Statics) by Dr Babar Ahmad @notes
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Number Theory by Dr Muhammad Umer Shuaib @notes
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Numerical Analysis by M Usman Hamid @notes
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Operation Research: Handwritten Notes @notes
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Partial Differential Equations by M Usman Hamid @notes
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Partial Differential Equations by Muzammil Tanveer @notes
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Special Functions by Dr. Muhey-U-Din @notes
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Topology: Handwritten Notes @notes
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Unit 01: Functions and Limits @fsc:fsc_part_2_solutions
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Unit 03: Integration @fsc:fsc_part_2_solutions
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