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Robinson's Maths Shop

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(based on 54 reviews)

I teach sixth form maths students so most of my resources are aimed at A level maths. I have recently updated my resources to cover the new A level maths syllabus and I have produced PowerPoints that fully cover all of the new A level maths course. I also use a large a large amount of Notebook presentations because they are more flexible that PowerPoint. I have put a free resource on for you to try to show how the presentations work you can open it online using SMART Notebook Express website.

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I teach sixth form maths students so most of my resources are aimed at A level maths. I have recently updated my resources to cover the new A level maths syllabus and I have produced PowerPoints that fully cover all of the new A level maths course. I also use a large a large amount of Notebook presentations because they are more flexible that PowerPoint. I have put a free resource on for you to try to show how the presentations work you can open it online using SMART Notebook Express website.
A level AS Mathematics All Pure Content
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A level AS Mathematics All Pure Content

14 Resources
These PowerPoints form full lessons of work that together cover the new A level Maths course for all exam boards. Together all the PowerPoints include; • A complete set of notes for students • Model examples • Probing questions to test understanding • Class questions including answers • Individual whiteboard work • Links to exercises in ‘The Textbook by CGP’ these can easily be edited for your textbook The PowerPoints can be used in the lesson and also given to students that have missed a lesson I have added ‘AS level maths 13 – Circles’ for free download
Normal distribution - A level A2 Mathematics Statistics
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Normal distribution - A level A2 Mathematics Statistics

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These PowerPoints form full lessons of work that together cover the new A level Maths course for all exam boards. Together all the PowerPoints include; • A complete set of notes for students • Model examples • Probing questions to test understanding • Class questions including answers • Individual whiteboard work • Links to exercises in ‘The Textbook by CGP’ these can easily be edited for your textbook The PowerPoints can be used in the lesson and also given to students that have missed a lesson I have added ‘A2 level maths 13 - Composite functions’ for free download Please leave a review as it will really help me to improve my resources Statistics – Normal distribution covers; Understand and use the Normal distribution as a model; find probabilities using the Normal distribution Link to histograms, mean, standard deviation, points of inflection and the binomial distribution Select an appropriate probability distribution for a context, with appropriate reasoning, including recognising when the binomial or Normal model may not be appropriate
Argand diagrams and complex roots - A level Further Maths
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Argand diagrams and complex roots - A level Further Maths

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These PowerPoints form full lessons of work that together cover the new AS level Further Maths course for the AQA exam board. Together all the PowerPoints include; A complete set of notes for students Model examples Probing questions to test understanding Class questions including answers Individual whiteboard work Links to exercises in ‘AQA approved textbooks by Camb uni Press’ these can easily be edited for your textbook The PowerPoints can be used in the lesson and also given to students that have missed a lesson I have added ‘Further Maths 5 - Matrices Transformation’ and ‘Further Maths 23 - Network Flows’ for free download Please leave a review as it will really help me to improve my resources Argand diagrams and complex roots covers; Construct and interpret simple loci in the Argand diagram such as |z-a|>r and arg⁡(z-a)=θ Know that non-real roots of polynomial equations with real coefficients occur in conjugate pairs. Solve any quadratic equation with real coefficients Solve cubic or quartic equations with real coefficients given sufficient information to deduce at least one root for cubics or at least one complex root or quadratic factor for quartics
Graph theory Planar, Eulerian and networks - AS level Further Maths Discrete
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Graph theory Planar, Eulerian and networks - AS level Further Maths Discrete

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These PowerPoints form full lessons of work that together cover the new AS level Further Maths course for the AQA exam board. Together all the PowerPoints include; • A complete set of notes for students • Model examples • Probing questions to test understanding • Class questions including answers • Individual whiteboard work • Links to exercises in ‘AQA approved textbooks by Camb uni Press’ these can easily be edited for your textbook The PowerPoints can be used in the lesson and also given to students that have missed a lesson I have added ‘Further Maths 5 - Matrices Transformation’ and ‘Further Maths 23 - Network Flows’ for free download Please leave a review as it will really help me to improve my resources Graph theory Planar, Eulerian and networks covers; Understand and use Euler’s formula for connected planar graphs Identify or prove properties of a graph including that a graph is Eulerian, semi-Eulerian or Hamiltonian Understand and use the language of networks including: ‘node’, ‘arc’ and ‘weight’.
Critical Path Analysis - AS level Further Maths Discrete
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Critical Path Analysis - AS level Further Maths Discrete

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These PowerPoints form full lessons of work that together cover the new AS level Further Maths course for the AQA exam board. Together all the PowerPoints include; • A complete set of notes for students • Model examples • Probing questions to test understanding • Class questions including answers • Individual whiteboard work • Links to exercises in ‘AQA approved textbooks by Camb uni Press’ these can easily be edited for your textbook The PowerPoints can be used in the lesson and also given to students that have missed a lesson I have added ‘Further Maths 5 - Matrices Transformation’ and ‘Further Maths 23 - Network Flows’ for free download Please leave a review as it will really help me to improve my resources Critical path analysis covers; Construct, represent and interpret a precedence (activity) network using activity-on-node Determine earliest and latest start and finish times for an activity network Identify critical activities, critical paths and the float of non-critical activities Refine models and understand the implications of possible changes in the context of critical path analysis
Arc length and Surface area - Further maths A level A2
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Arc length and Surface area - Further maths A level A2

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Arc length and Surface area covers; Arc length and area of surface of revolution for curves expressed in Cartesian or parametric coordinates Understand and use the formula for the arc length of a curve in Cartesian form Understand and use the formula for the arc length of a curve defined parametrically Understand and use the formula for the area of surface of revolution for a curve expressed in Cartesian form Understand and use the formula for the area of surface of revolution for a curve expressed in parametric form. These PowerPoints form full lessons of work that together cover the full A level Further Maths course for the AQA exam board. Together all the PowerPoints include; • A complete set of notes for students • Model examples • Probing questions to test understanding • Class questions including answers • Individual whiteboard work • Links to exercises in ‘AQA approved textbooks by Camb uni Press’ these can easily be edited for your textbook The PowerPoints can be used in the lesson and also given to students that have missed a lesson Videos of the lessons are all on You Tube so you can see the PowerPoint lessons fully first Please leave a review as it will really help me to improve my resources
Differential Equations First and Second Order - Further maths A level A2
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Differential Equations First and Second Order - Further maths A level A2

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Differential Equations First and Second Order covers; Find both general and particular solutions to differential equations. Solve differential equations of form y’’+ay’+by=0 where a and b are constants by using the auxiliary equation. Solve differential equations of form y’’+ay’+by=f(x) where a and b are constants by solving the homogeneous case and adding a particular integral to the complementary function (in cases where f(x) is a polynomial, exponential or trigonometric function). Understand and use the relationship between the cases when the discriminant of the auxiliary equation is positive, zero and negative and the form of solution of the differential equation Use differential equations in modelling in kinematics and in other contexts. These PowerPoints form full lessons of work that together cover the full A level Further Maths course for the AQA exam board. Together all the PowerPoints include; • A complete set of notes for students • Model examples • Probing questions to test understanding • Class questions including answers • Individual whiteboard work • Links to exercises in ‘AQA approved textbooks by Camb uni Press’ these can easily be edited for your textbook The PowerPoints can be used in the lesson and also given to students that have missed a lesson Videos of the lessons are all on You Tube so you can see the PowerPoint lessons fully first Please leave a review as it will really help me to improve my resources
A level A2 Further Mathematics All Statistic Content
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A level A2 Further Mathematics All Statistic Content

6 Resources
These PowerPoints form full lessons of work that together cover the full A level Further Maths course for the AQA exam board. Together all the PowerPoints include; • A complete set of notes for students • Model examples • Probing questions to test understanding • Class questions including answers • Individual whiteboard work • Links to exercises in ‘AQA approved textbooks by Camb uni Press’ these can easily be edited for your textbook The PowerPoints can be used in the lesson and also given to students that have missed a lesson Videos of the lessons are all on You Tube so you can see the PowerPoint lessons fully first Please leave a review as it will really help me to improve my resources
Maclaurin series and l'Hôpital's rule - Further maths A level A2
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Maclaurin series and l'Hôpital's rule - Further maths A level A2

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Maclaurin series and l’Hôpital’s rule covers; Find the Maclaurin series of a function including the general term Evaluation of limits using Maclaurin series or l Hopital rule The limits lim(x→∞)⁡(x^k e^(-x)) and lim(x→0)⁡(x^k lnx) where k>0, applied to improper integrals These PowerPoints form full lessons of work that together cover the full A level Further Maths course for the AQA exam board. Together all the PowerPoints include; • A complete set of notes for students • Model examples • Probing questions to test understanding • Class questions including answers • Individual whiteboard work • Links to exercises in ‘AQA approved textbooks by Camb uni Press’ these can easily be edited for your textbook The PowerPoints can be used in the lesson and also given to students that have missed a lesson Videos of the lessons are all on You Tube so you can see the PowerPoint lessons fully first Please leave a review as it will really help me to improve my resources
Simple Harmonic Motion Hookes Law Damping - Further maths A level A2
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Simple Harmonic Motion Hookes Law Damping - Further maths A level A2

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Simple Harmonic Motion Hookes Law Damping covers; Solve the equation for simple harmonic motion x ̈=-ω²x and relate the solution to the motion. Note and learn formulae associated with SHM. Use of Hooke’s Law with T=kx to formulate a differential equation for simple harmonic motion, where k is a constant. Model damped oscillations using 2nd order differential equations and interpret their solutions. Use models for damped motion where damping force is proportional to the velocity. These PowerPoints form full lessons of work that together cover the full A level Further Maths course for the AQA exam board. Together all the PowerPoints include; • A complete set of notes for students • Model examples • Probing questions to test understanding • Class questions including answers • Individual whiteboard work • Links to exercises in ‘AQA approved textbooks by Camb uni Press’ these can easily be edited for your textbook The PowerPoints can be used in the lesson and also given to students that have missed a lesson Videos of the lessons are all on You Tube so you can see the PowerPoint lessons fully first Please leave a review as it will really help me to improve my resources
Chinese Postman Algorithm Presentation
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Chinese Postman Algorithm Presentation

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Powerpoint and Notebook presentations that show students how to complete the Chinese postman algorithm. Smartboard presentation covers basic graph theory such as Eulerian graphs and other terminology SMART Notebook Express presentations can be used for free by using SMART online or by downloading SMART software, also free, I use it because it allows a more interactive presentation than a powerpoint. Just search 'SMART Notebook Express' and try it with my free SMART resource.
Equation of a circle, tangent and normals
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Equation of a circle, tangent and normals

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Powerpoint and Notebook presentations that introduces the equation of a circle from the complete square form. It moves onto plotting circles and finding the equation from a plot to tangents and normal using the radius. It also covers intersection of a line and a circle. SMART Notebook Express presentations can be used for free by using SMART online or by downloading SMART software, also free, I use it because it allows a more interactive presentation than a powerpoint. Just search 'SMART Notebook Express' and try it with my free SMART resource.
Introduction to Calculus, Quadratics, tangents and stationary points
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Introduction to Calculus, Quadratics, tangents and stationary points

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A large selection of presentations that introduce calculus using the quadratic graph. They cover everything from sketching quadratic graphs to using differentiation to find the min/max points. The presentations also cover equation of tangent and normal and using the second derivative to find the nature of a stationary point. SMART Notebook Express presentations can be used for free by using SMART online or by downloading SMART software, also free, I use it because it allows a more interactive presentation than a powerpoint. Just search 'SMART Notebook Express' and try it with my free SMART resource.
Sequences and Series - Arithmetric, Geometric Progression, Recurrence Relationship
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Sequences and Series - Arithmetric, Geometric Progression, Recurrence Relationship

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A selection of presentations that show the learners how to find the nth term and sum of the first n terms of both Arithmetic progressions and Geometric progressions. Complete with demonstrations of how the formulas are formed, worked examples and questions for the learners to solve, complete with answers. Also included is the sum to infinity for a geometric series again with examples and questions for learners. There is also a presentation on recurrence relationships and the use of sigma notation. SMART Notebook Express presentations can be used for free by using SMART online or by downloading SMART software, also free, I use it because it allows a more interactive presentation than a powerpoint. Just search 'SMART Notebook Express' and try it with my free SMART resource.
Product, Quotient and Chain Rule
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Product, Quotient and Chain Rule

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A selection of presentations shows learners how to complete a Chain, Product and Quotient question. Also includes an activity that can be used to teach the learners when to use Chain, Product or Quotient. SMART Notebook Express presentations can be used for free by using SMART online or by downloading SMART software, also free, I use it because it allows a more interactive presentation than a powerpoint. Just search 'SMART Notebook Express' and try it with my free SMART resource.
Differentiation of Sin, Cos and Tan
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Differentiation of Sin, Cos and Tan

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A presentation showing students how to differentiate and integrate sin and cos. It then leads to examples of using Product, Chain and Quotient rule and using Quotient to find the differentiation of Tan. SMART Notebook Express presentations can be used for free by using SMART online or by downloading SMART software, also free, I use it because it allows a more interactive presentation than a powerpoint. Just search 'SMART Notebook Express' and try it with my free SMART resource.
Integration by substitution and parts and volumes of revolution
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Integration by substitution and parts and volumes of revolution

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Presentation showing how to solve integration problems using integration by substitution and integration by parts. The presentation also covers standard integrals and volumes of revolution. SMART Notebook Express presentations can be used for free by using SMART online or by downloading SMART software, also free, I use it because it allows a more interactive presentation than a powerpoint. Just search 'SMART Notebook Express' and try it with my free SMART resource.
Differential Equations
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Differential Equations

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A presentation that show the learners how to solve differential equations by separating the variables. It also includes an activity that teaches the learners how to convert from worded questions into a differential equation. SMART Notebook Express presentations can be used for free by using SMART online or by downloading SMART software, also free, I use it because it allows a more interactive presentation than a powerpoint. Just search 'SMART Notebook Express' and try it with my free SMART resource.