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ORDINARY DIFFERENTIAL EQUATONS UNIT_II_NOTES-01
This is the unit 2 of the M3 in engineering. It contains all the information about introduction about: ORDINARY DIFFERENTIAL EQUATONS
£13.75 Preview RemoveFactoring Special Polynomials
Included- rules for factoring Based on Honors Algebra 1 class, also used to Honors Algebra 2 class
£6.25 Preview RemoveCOMPLETE Engineering Mathematics Formula Book
This concise document includes all the essential formulas and concepts covered in engineering mathematics. From calculus and differential equations to linear algebra and complex analysis, this document covers it all. The well-organized format and clear explanations make it easy to review and reference for exams or coursework. Additionally, helpful tips and examples are provided to aid in understanding and application of the formulas. Overall, this document is a valuable resource for any student of engineering mathematics and competitive examinations.
£9.38 Preview Removesharing an amount using ratio
This will help know how to share/split an amount using ratio. suitable from ages 11+ Teacher : Mrs Eves
£2.00 Preview RemoveSampling Techniques in Statistics with Examples
Stat. Sampling Techniques w/ samples A PDF file containing the different sampling techniques and their definitions followed by examples and a few tables. 5 pages
£5.00 Preview RemoveCalculus- Volumes
Using integrals to prove the formula of the volume of a pyramid and a cone
£1.50 Preview RemoveBusiness mathematics - correlation and regression
Business mathematics - correlation and regression
£2.50 Preview RemoveTMC1874 Mathematics For Computing tutorial 3 solution
Tutorial Solution Chapter 3: Determinants
£1.50 Preview Remove1000 Aptitude Questions
this will help the students who are preparing for government sector and for all.
£1.40 Preview RemoveFM03 Financial Markets (MSc Financial Mathematics)
This is the revision notes of Financial Markets at King's College London.
£4.99 Preview RemoveCalculus
A Calculus Worksheet given with questions 3-7 explain fully with extra notes. Diagram is also given. Topic refers to Limits.
£1.75 Preview RemoveBinomial Expansion Using Pascal's Triangle
Great introduction to expanding binomials with many examples.Great introduction to difficult topic.
£6.25 Preview RemoveAlgebra Integrals Integration Study Notes
Algebra integrals and integration play a crucial role in mathematics and have numerous applications in various fields. Solving Differential Equations: Many real-world problems can be represented as differential equations. Integrating these equations allows students to find the general solution, which helps in understanding and predicting the behavior of systems in physics, engineering, and other scientific disciplines. Studying integration and mastering its techniques can provide students with a powerful mathematical toolset applicable across various disciplines.
£7.50 Preview RemoveChandra Study Notes
यह नोट उत्तर प्रदेश प्रावैधिक सिक्स परिषद द्वारा संचालित पॉलिटेक्निक प्रवेश परीक्षा हेतु तैयार किए गये हैं |
£0.52 Preview RemoveDerivative of Invers trigonometric functions
Derivative of Invers trigonometric functions
£16.25 Preview RemoveChapter 1: Introduction to Algebra
Algebra is a branch of mathematics that deals with symbols and the rules for manipulating those symbols. These symbols, often represented by letters, stand for numbers or values and allow us to express relationships, patterns, and mathematical operations. The fundamental concept in algebra is to solve for unknowns, which means finding the value of a variable that satisfies an equation. In the introductory stages of algebra, students learn basic concepts such as: 1. Variables: Symbols (like x, y, or z) that represent unknown values. 2. Expressions: Combinations of variables, constants, and operations (addition, subtraction, multiplication, and division). 3. Equations: Mathematical statements that show equality between two expressions, often with an unknown variable to solve for. 4. Operations: Arithmetic actions like addition, subtraction, multiplication, and division applied to algebraic expressions. Introduction to Algebra lays the foundation for more advanced mathematical topics and real-world applications, where solving equations and understanding algebraic structures are essential skills. It also helps in developing logical thinking and problem-solving abilities, as algebraic principles are used to model and solve a wide range of practical problems.
£7.50 Preview RemoveChi Square - Statistics
This document contains how to do questions using chi square and step by step
£2.00 Preview RemoveCours analyse mathematics
part 1_cours mathematics from university of sciences smlalia
£6.25 Preview RemoveWriting Linear Functions
these notes are taken from ap algebra 2. these are specifically for writing linear functions!
£31.25 Preview RemoveMATHEMATICAL FORMULAS
This Mathematical Formaulae handbook has been prepared in response to a request from the Physics Consultative Committee, with the hope that it will be useful to those studying physics. It is to some extent modelled on a similar document issued by the Department of Engineering, but obviously reflects the particular interests of physicists. There was discussion as to whether it should also include physical formulae such as Maxwell’s equations, etc., but a decision was taken against this, partly on the grounds that the book would become unduly bulky, but mainly because, in its present form, clean copies can be made available to candidates in exams
£3.75 Preview RemoveMathematics - Unit C1
Within these notes you will find a comprehensive breakdown and explanation of the content required for Unit C1 of Edexcel A-Level Mathematics (also applicable to other examination boards). All content is presented in a "question-answer", or "flashcard" format e.g. each "chunk" of information is paired with a question which asks for it in order to simplify the revision process. Great care has been taken to ensure that thorough examples are given and that necessary common question technique is revised, whilst also providing interesting derivations and proofs where required to deepen one's understanding of the subject. This set of notes, alongside relevant practice questions, is sufficient for class revision or self-study of Unit C1.
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