Edexcel FP2 for iOS

Key Details of Edexcel FP2

** This app now allows you to download the ExamSolutions.net videos on your phone and watch them off line anywhere, anytime! Happy learning :-) **...
Last updated on June 12, 2016
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** This app now allows you to download the ExamSolutions.net videos on your phone and watch them off line anywhere, anytime! Happy learning :-) **...

** This app now allows you to download the ExamSolutions.net videos on your phone and watch them off line anywhere, anytime! Happy learning :-) ** If youve seen ExamSolutions.net desktop version but want the ease of use on your iPhone or iPad without the adverts but with all the video tutorials then this app is for you or your school.Each app in this series covers the essential topics for the module, presenting them in short video tutorials and explained in a clear mathematical style so as you can progress quickly and smoothly through the topics. There are further supplementary exercises and worked solutions from the Edexcel exam boards past papers for you to try, essential to improving your grade. It is like having your own personal tutor but at a fraction of the cost. You can pause, rewind, play again and again and learn at your own pace. Learn on the go or place a video in your favourites to view later.This is a valuable resource that will work side by side with a text book and should help you to get the grade you want, whether you are at school, college or just studying on your own.Module ContentInequalities: - Fractional Inequalities - Solution by graphical methods - Solution by analytical methods - Modulus Inequalities (including fractional types)Series: - Method of DifferencesFurther complex numbers: - Modulus-argument form - Exponential Form (Eulers relation) - Multiplication rule for the mod and argument of two complex numbers - Division rule for the mod and argument of two complex numbers - de Moivres Theorem - Expressing sin(n) and cos(n) in terms of sin and cos - Expressing sin^n() and cos^n() in terms of sin(k) and cos(k) - Introduction - new identities you will need - nth roots of a complex number - Loci in the complex plane - The locus of a point moving in a circle, |z-z1|=r - The locus of a point moving along a perpendicular bisector, |z-z1|=|z-z2| - The locus of a point moving along a half-line, arg(z-z1) = - The locus of a point moving on the arc of a circle, arg[(z-z1)/(z-z2)]= - Using complex numbers to represent regions on an Argand diagram - Transformations of the complex planeFirst order differential equations: - Separating the variables (Revision) - Finding a general solution and a particular solution - Working with constants in log types - Exponential and trig type (a little more challenging) - Family of curves - Separating the variables and sketching a family of curves - Exact equations (integrating factors) - Exact equations where one side is the exact derivative of a product - Solving equations of the form dy/dx+Py=Q using an integrating factor - Substitution types - Using substitution to reduce a differential equation to a known formSecond order differential equations: - Equations of the form a dy/dx + b dy/dx + cy = 0 - Equations of the form a dy/dx + b dy/dx + cy = f(x) - General solutions - Introduction where f(x) = k (constant types) - where f(x) = linear types or quadratic types or exponential types - where f(x) = m cosx + n sinx (trig types) - Particular solutions - Using boundary conditions to solve differential equations - Using a Substitution - Using substitution to reduce a differential equation to a known formMaclaurin and Taylor series: - Maclaurins series - Taylors seriesPolar coordinates and curves: - Coordinates - Defining the position of a point - Converting cartesian coordinates to polar coordinates - Converting polar coordinates to cartesian coordinates - Equations of Curves - Converting the equation of a polar curve to cartesian form - Converting the equation of a cartesian curve to polar form - Sketching the polar equation - Area Bounded by a Polar Curve - TangentsPast Exam Papers (selection)