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- Short Term Preparation FSc/ICS 1 @fsc-part1-ptb
- portant MCQs with answers and short questions are written for each exercise of the book. * For some exerc
- Definitions: FSc Part 1 (Mathematics): PTB @fsc-part1-ptb
- == * **Rational number:** A number which can be written in the form of $\frac{p}{q}$, where $p,q \in \mat... rrational number:** A real number which cannot be written in the form of $\frac{p}{q}$, where $p,q \in \ma... element set $B$. Then $A$ is called subset of $B$ written as $A \subseteq B$ and in case of $B$ is called $... n $F$ is called a function from $A$ to $B$ and is written as $F:A \to B$ denoted by $y=f(x)$. * **Bijec
- Topology and Functional Analysis Solved Paper by Noman Khalid @notes
- r by Noman Khalid ====== These solved papers are written and provided by Mr. [[people:noman-khalid]]. We a
- FSc/ICS Part 1 (Mathematics): KPK
- d> <callout type="info" icon="true">This book is written by Prof. Dr. Gulzar Ali Khan, Prof. Dr. Islam Noo
- Question 2 Exercise 7.3 @math-11-kpk:sol:unit07
- mal places. Solution: The cube root of 126 can be written as: \begin{aligned} & =5\left[1+\frac{1}{3} \cdot
- Question 3 and 4 Exercise 6.5 @math-11-kpk:sol:unit06
- are of an integer. ====Solution==== Total numbers written on tickets are \begin{align}S&=\{1,2,3, \ldots, 5
- ADS/BSc
- [[BSc:Notes of Mechanics]]**\\ Notes of Mechanics written by different authors for BSc or BS. </WRAP> <WRA... 85%> **[[BSc:Notes of Vector Analysis]]**\\ Handwritten notes of vector analysis for BSc. **[[BSc:Vecto... -umer-asghar]]**\\ Notes of metric spaces for BSc written by Umer Asghar. </WRAP> <WRAP bsc center round... *[[BSc:number-theory-by-prof-m-tanveer]]** \\ Handwritten notes of number theory by Prof. M. Tanveer. It in
- Question 4 Exercise 4.5 @math-11-kpk:sol:unit04
- $0 . \overline{8}=0.888888 \ldots$$\\ That can be written in the form\\ \begin{align}0 . \overline{8}&=0.8+
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- [[Notes|Notes]] | Notes of Multivariable Calculus written by Mr [[:people:saleem-shahzad]] based on a colle... Notes|Notes]] | Thorough, comprehensive, and well-written notes on Fluid Mechanics for undergraduate studen... click here to see]] * | [[Notes|Notes]] | A handwritten notes on Ring (Algebra) by Prof. M. Dabeer Mughal
- Mathematical Method by Khalid Latif Mir (Solutions) @msc:notes
- 06: The Laplace Transform and its Applications is written by Marrium Mumtaz * **Name:** Mathematical Method by Khalid Latif Mir (Solutions) * **Written by:** Ch06: Marrium Mumtaz * **Provided by:**
- Notes of Mathematics
- sis ===== <well> **[[notes:advanced-analysis-handwritten-notes]]** \\ A handwritten notes of Advanced Analysis provided by Mr. Anwar Khan. We are really very thank... [Notes:Advanced-Analysis-iqra-liaqat]]** \\ A handwritten notes of Advanced Analysis provided by Ms. Iqra L... **[[Notes:complex-analysis-iqra-liaqat]]** \\ Handwritten notes of complex analysis by Iqra Liaqat. </well>
- FSc Part 1 (KPK Boards) @fsc
- | Muhammad Kareem | ^ Format: | PDF Scanned (Handwritten) | ===== Chapter 01: Complex Numbers ===== ==
- FSc Part 1 (Mathematics): KPK
- d> <callout type="info" icon="true">This book is written by Prof. Dr. Gulzar Ali Khan, Prof. Dr. Islam Noo
- FSc-I Mathematics KPK: View Online @fsc:kpk-fsc-part1-km
- xtbook Board, Peshawar, Pakistan. These notes are written by [[:people:khalid]]. Link to PDF is given at th
- Chapter 02: Groups @bsc:notes_of_mathematical_method
- 2: Groups}} Notes of the book Mathematical Method written by S.M. Yusuf, A. Majeed and M. Amin, published b
- Unit 05: Linear Inequalities and Linear Programming: Mathematics FSc part 2 @fsc:fsc_part_2_solutions:ch05
- Chapter 10: Viewer @bsc:notes_of_mathematical_method:ch10_higher_order_linear_differential_equations
- Chapter 09: PDF Viewer @bsc:notes_of_calculus_with_analytic_geometry:ch09_functions_of_several_variables
- Chapter 08: PDF Viewer @bsc:notes_of_calculus_with_analytic_geometry:ch08_analytic_geometry_of_three_dimensions
- Chapter 04: Viewer @bsc:notes_of_calculus_with_analytic_geometry:ch04_techniques_of_integration_farooq
- Chapter 03: PDF Viewer @bsc:notes_of_calculus_with_analytic_geometry:ch03_general_theorem_intermediate_forms