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IB Geography HL Core (Patterns and Change) Notes
Syllabus point ordered detailed notes on the whole of IB Geography HL core.
£5.00 Preview RemoveLIMITS
I. Numeric definition II. Formal definition III. Notation IV. Properties V. One sided limits VI. Existence condition VII. Continuity VIII. Calculating limits IX. Limits involving infinity X. Limits at infinity XI. Asymptotes XII. The Squeeze Theorem XIII. Fundamental limits XIV. Intermediate value theorem XV. Exponential and logarithmic Limits
£4.99 Preview RemoveMeasurement (The Ancient System, The Medival System, The English System and The International System)
This contains the glossary of different terms from different systems of measurement
£2.50 Preview RemoveCALCULUS
Calculus is a branch of mathematics that deals with the study of rates of change and accumulation of quantities. It is divided into two main branches: differential calculus and integral calculus.Differential calculus is the study of the rate at which a function changes as its input changes. It involves the concept of derivatives, which describe how a function changes at a specific point. This branch of calculus is used to study motion, optimization, and other problems involving small changes. Integral calculus, on the other hand, is the study of the accumulation of quantities, and it involves the concept of integrals, which represent the total change in a function over a certain interval. This branch of calculus is used to calculate the total change in a function, such as distance traveled or total area under a curve. Calculus has many practical applications in fields such as physics, engineering, economics, and science. It is also used in solving optimization problems, such as finding the minimum or maximum value of a function. The fundamental theorem of calculus relates the two branches of calculus: it states that differentiation and integration are inverse operations, meaning that if we know the derivative of a function, we can find its integral and vice versa. This theorem enables solving some problems that would be otherwise unsolvable. Calculus requires a good understanding of algebra and geometry, and it is a challenging subject that requires a significant amount of practice and problem-solving. It is usually taught at the college level, but some high schools also offer calculus courses.
£2.50 Preview Removemortality improvement models additional
This note allows master's students to learn additional mortality improvement models representing multiple models. It is as straightforward as possible.
£1.50 Preview RemoveGeneral mathematics quiz questions and answers algebra college and university
General mathematics quiz questions and answers algebra college and university
£3.75 Preview RemoveAP and GP series, Binomials, Complex numbers, Algebraic fractions, Rational functions, Graphs and Inequalities
Very detailed revision notes with detailed step by step solutions to questions. Covers a wide variety of topics typically seen on a further additional maths course. Excellent for engineering, physics and maths students.
£4.38 Preview RemoveCalculus Exam III Review
Topics covered include: Graphing, Motion, Optimization, Related Rates, L’Hopital’s Rule, Mean Value Theorem, Rolle’s Theorem, Linear Approximations. Examples and equations.
£5.00 Preview RemoveCalculus Chapter 1 The Number System
This is an amazing guide for anyone who wants to excel in this topic! Trusted by thousands of students, these notes allow you to sit back and enjoy your school year!
£2.50 Preview RemoveBasic Trigonometry formulas
Trigonometry formulas with graphs, basic knowledge about quadrant
£1.49 Preview RemoveAdamson U Differential Equations Practice Quiz.
"Master the basics of Differential Equations with our thoughtfully curated Differential Equations Practice Quiz, designed to sharpen your skills and boost your math confidence."
£6.25 Preview RemoveMath095_Ch2.2 The Multiplication Property of Equality
Intermediate Algebra: Study of rational exponents and radicals; quadratic, absolute value, rational and radical equations; complex numbers; absolute value inequalities; operations with functions; introduction to exponential and logarithmic functions; graphs of the basic functions and their translations.
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