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A-Levels > FM - Further Pure 1 - 9) Reducible differential equations > Flashcards

FM - Further Pure 1 - 9) Reducible differential equations Flashcards

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A-Levels (103 decks)

B - 1) What is business?

B - 2) Managers, leadership and decision making

B - 3) Marketing management

B - 4) Operational management

B - 5) Financial management

B - 6) Human resource managenent

B - 7) Analysing the strategic position of a business

B - 8) Choosing strategic direction

B - 9) Strategic methods: how to pursue strategies

B - 10) Managing strategic change

E - 1) The economic problem and economic methodology

E - 2) Individual economic decision making

E - 3) Price determination in a competitive market

E - 4) Production, costs and revenue

E - 5) Perfect competition, imperfectly competitive markets and monopoly

E - 6) The labour market

E - 7) The distribution of income and wealth: poverty and inequality

E - 8) The market mechanism, market failure and government intervention in markets

E - 9) The measurement of macroeconomic performance

E - 10) How the macroeconomy works: the circular flow of income, AD/AS analysis and related concepts

E - 11) Economic performance

E - 12) Financial markets and monetary policy

E - 13) Fiscal policy and supply-side policies

E - 14) The international economy

M - Pure 1 - 1) Algebraic expressions

M - Pure 1 - 2) Quadratics

M - Pure 1 - 3) Equations and inequalities

M - Pure 1 - 4) Graphs and transformations

M - Pure 1 - 5) Straight line graphs

M - Pure 1 - 6) Circles

M - Pure 1 - 7) Algebraic methods

M - Pure 1 - 8) The binomial expansion

M - Pure 1 - 9) Trigonometric ratios

M - Pure 1 - 10) Trigonometric identities and equations

M - Pure 1 - 11) Vectors

M - Pure 1 - 12) Differentiation

M - Pure 1 - 13) Integration

M - Pure 1 - 14) Exponentials and logarithms

M - Pure 2 - 1) Algebraic methods

M - Pure 2 - 2) Functions and graphs

M - Pure 2 - 3) Sequences and series

M - Pure 2 - 4) Binomial expansion

M - Pure 2 - 5) Radians

M - Pure 2 - 6) Trigonometric functions

M - Pure 2 - 7) Trigonometry and modelling

M - Pure 2 - 8) Parametic equations

M - Pure 2 - 9) Differentiation

M - Pure 2 - 10) Numerical methods

M - Pure 2 - 11) Integration

M - Pure 2 - 12) Vectors

M - Statistics & Mechanics 1 - 1) Data collection

M - Statistics & Mechanics 1 - 2) Measures of location and spread

M - Statistics & Mechanics 1 - 3) Representations of data

M - Statistics & Mechanics 1 - 4) Correlation

M - Statistics & Mechanics 1 - 5) Probability

M - Statistics & Mechanics 1 - 6) Statistical distributions

M - Statistics & Mechanics 1 - 7) Hypothesis testing

M - Statistics & Mechanics 1 - 8) Modelling in mechanics

M - Statistics & Mechanics 1 - 9) Constant acceleration

M - Statistics & Mechanics 1 - 10) Forces and motion

M - Statistics & Mechanics 1 - 11) Variable acceleration

M - Statistics & Mechanics 2 - 1) Regression, correlation and hypothesis testing

M - Statistics & Mechanics 2 - 2) Conditional probability

M - Statistics & Mechanics 2 - 3) The normal distribution

M - Statistics & Mechanics 2 - 4) Moments

M - Statistics & Mechanics 2 - 5) Forces and friction

M - Statistics & Mechanics 2 - 6) Projectiles

M - Statistics & Mechanics 2 - 7) Applications of forces

M - Statistics & Mechanics 2 - 8) Further kinematics

FM - Core Pure 1 - 1) Complex numbers

FM - Core Pure 1 - 2) Argand diagrams

FM - Core Pure 1 - 3) Series

FM - Core Pure 1 - 4) Roots of polynomials

FM - Core Pure 1 - 5) Volumes of revolution

FM - Core Pure 1 - 6) Matrices

FM - Core Pure 1 - 7) Linear transformations

FM - Core Pure 1 - 8) Proof by induction

FM - Core Pure 1 - 9) Vectors

FM - Core Pure 2 - 1) Complex numbers

FM - Core Pure 2 - 2) Series

FM - Core Pure 2 - 3) Methods in calculus

FM - Core Pure 2 - 4) Volumes of revolution

FM - Core Pure 2 - 5) Polar coordinates

FM - Core Pure 2 - 6) Hyperbolic functions

FM - Core Pure 2 - 7) Methods in differential equations

FM - Core Pure 2 - 8) Modelling with differential equations

FM - Further Pure 1 - 1) Vectors

FM - Further Pure 1 - 2) Conic sections 1

FM - Further Pure 1 - 3) Conic sections 2

FM - Further Pure 1 - 4) Inequalities

FM - Further Pure 1 - 5) The t-formulae

FM - Further Pure 1 - 6) Taylor series

FM - Further Pure 1 - 7) Methods in calculus

FM - Further Pure 1 - 8) Numerical methods

FM - Further Pure 1 - 9) Reducible differential equations

FM - Decision 1 - 1) Algorithms

FM - Decision 1 - 2) Graphs and networks

FM - Decision 1 - 3) Algorithms on graphs

FM - Decision 1 - 4) Route inspection

FM - Decision 1 - 5) The travelling salesman problem

FM - Decision 1 - 6) Linear programming

FM - Decision 1 - 7) The simplex algorithm

FM - Decision 1 - 8) Critical path analysis

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