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SYSTEMS OF LINEAR EQUATIONS in ONE VARIABLE- SOLVED EXERCISES PROBLEMS - EXERCISES II.A
This Solved Exercises Problems will show you on how to algebraically solve for the solution of equations in one variable. This Exercises is for MATH 114 - ALGEBRA which requires us to solved exercises that will practice our problem solving skills to solve equations algebraically. The Graphical Method is also included by using the Application used to check that the solution is correctly answered.
£2.50 Preview RemoveCONTROL ESTADISTICO DE LA CALIDAD
Los ingenieros del producto, cuando lo diseñan, tienen en cuenta la existencia de la variabilidad y no se limitan a fijar un valor único para cada característica de calidad sino que señalan un intervalo delimitado por las llamadas Tolerancias. Sin embargo, debemos destacar que los valores de las tolerancias deben ser fijados teniendo en cuenta exclusivamente los aspectos funcionales, comerciales, de seguridad, etc., y nunca basándose en la variabilidad del proceso. En consecuencia, tenemos por una parte, unas especificaciones de calidad definidas mediante el valor nominal T y las tolerancias, inferior T1, y superior T2, que definen la amplitud de tolerancias mediante W = T2 – T1 y, por otra..
£0.50 Preview RemoveMultiple,Factors and Prime factors GCSE Maths questions (Edexcel)
For the new (9-1) GCSE GCSE maths is tougher then ever.... And to do well you need practice Embrace yourself with questions that will help you in your exams
£1.39 Preview RemoveQuadratic equation
Here's my note when I am a grade students, I hope this will help you , Thank you!
£625.00 Preview RemoveInternational Math Olympiad Notes For Polynomial Equation
All basic notes that you need to know to answer an IMO questions related to Polynomial Equations.
£2.50 Preview RemoveScatter Plots and Least Squares Lines
Explain how to create and graph a scatter plot along with how to create a least squares line or a line of best fit for the set of data. From Algebra 2, High School Course
£2.50 Preview RemoveNewtonian Mechanics
The Newtonian mechanics describe from Newton's law(simple mechanics) to the application of these force in real life
£3.75 Preview RemoveLogic Gates
These are the lecture notes for the Logic Gates lesson which includes: AND, OR, NOT, NAND, OR, XOR and XNOR Create Logic Gate equations, Logic Gate Circuits and Truth Tables Also included are examples of questions and their solutions
£12.50 Preview RemoveFigures for Icons in Educational App
These notes are for high school students and website developers who need ideas for icons to use in a Project for Geometry, specifically, a website.
£6.25 Preview RemoveStatistics
Find the following: a) Arithmetic mean b) Geometric mean c) Harmonic mean d) Median e) Mode f) Range g) Mean deviation h) Variance i) Standard Deviation
£3.75 Preview RemoveCalculus Exams + Quizzes & Answers Full from University
these notes are everything you need to know about calculus to pass it easily throughout the semester. I also posted all the exams i took so you can practice for your exams because they will be almost the same questions but just different numbers.
£25.00 Preview RemoveThe 71th William Lowell Putnam Mathematical Competition, 2010
The William Lowell Putnam Mathematics Competition Is a North American math contest for college students, organized by the Mathematical Association of America (MAA). Each year on the first Saturday in December, several thousands US and Canadian students spend 6 hours (in two sittings) trying to solve 12 problems. This past papers content problems and solutions.
£1.50 Preview RemoveLinear Homogenous Differential Equations with Variable Coefficients
Well comprehensive notes on Linear Homogenous Differential Equations with Variable Coefficients
£1.80 Preview RemovePhilosophy of Science - comprehensive notes
Extensive and comprehensive notes on the philosophy of science, including summaries of Kuhn, Van Fraassen, Nagel, Kitcher, Mancosu, Hempel, Ayer, Bird, Lewis and Newton-Smith. These notes were compiled whilst studying for the University of Oxford's undergraduate finals paper 'The Philosophy of Science and Social Science' in 2013/14 - I attained a First for the module.
£11.25 Preview RemoveCircles - Differential Calculus
Hi! This is one of the topics before the actual Calculus lectures. This is part of the Pre-Calculus discussion about Circles.
£2.25 Preview RemoveStatistics
Find the following: a) Arithmetic mean b) Geometric mean c) Harmonic mean d) Median e) Mode f) Range g) Mean deviation h) Variance i) Standard Deviation
£3.75 Preview RemoveDifferential Equations
These notes are designed to provide a comprehensive foundation in differential equations, enabling students to develop the necessary analytical and problem-solving skills required for success at A-Level Further Mathematics and the first and second years of undergraduate mathematics. The content is presented in a clear and concise manner, with ample examples and practice problems to reinforce the concepts learned. Key Topics Covered: Introduction to Differential Equations: Definitions, basic concepts, and classification of differential equations. First-Order Differential Equations: Solving first-order differential equations using separation of variables, integrating factors, and exact equations. Linear Second-Order Differential Equations: Homogeneous and non-homogeneous linear second-order differential equations, with a focus on constant coefficient equations. Methods covered include the auxiliary equation method, method of undetermined coefficients, and variation of parameters. Higher-Order Differential Equations: Extension to higher-order linear differential equations, including finding general solutions and solving initial value problems. Systems of Differential Equations: Introduction to systems of linear differential equations, matrix representation, and solution methods such as eigenvalues and eigenvectors. Laplace Transform: The Laplace transform method for solving linear ordinary differential equations with constant coefficients. Applications to systems and initial value problems. Numerical Methods: Introduction to numerical methods for approximating solutions to differential equations, including Euler's method and the Runge-Kutta method. Power Series Solutions: Power series solutions for ordinary differential equations, including Frobenius method and special functions such as Bessel and Legendre functions. Partial Differential Equations (PDEs): An introduction to partial differential equations, including the wave equation, heat equation, and Laplace's equation. Solution techniques include separation of variables and Fourier series methods. Applications: Real-world applications of differential equations in various scientific and engineering fields, such as population dynamics, electrical circuits, mechanics, and fluid dynamics.
£0.50 Preview RemoveCalculus- Intuition
Intuition for the Power Rule (derivatives) and the integral
£1.00 Preview RemoveMarkov Chain Applications part 1
This note is for master's or bachelor's students to learn about Markov chain application part 1. It is as straightforward as possible. There is part 2 for further explanation.
£1.50 Preview RemoveAQA Mathematics: Module 5 Higher
This set of notes focuses on the area, perimeter and volume of triangles, parallelograms and compound shapes. It has a vocabulary list, explanations, examples and a couple of practice questions. It is aimed at GCSE students but may even be of use to people taking lower level courses at a university.
£1.25 Preview RemoveCalculus
This is the past year question (test 1), year 2017 of calculus with answers. This document can act as note for you to revise.
£10.00 Preview RemoveStatistics
Explain the difference between measures of dispersion and measures of central tendency. Explain why measures of dispersion must be reported in addition to measures of central tendency. Explains and evaluates various measures of central tendency. Evaluates and interprets partition values – Quartiles, Deciles and Percentiles.
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