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I design interactive PowerPpoint maths games and maths lessons using animations

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I design interactive PowerPpoint maths games and maths lessons using animations
Sine Rule for Missing Angles
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Sine Rule for Missing Angles

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A full step by step lesson on Sine Rule for missing angles. This presentation goes through: The derivation of Sine Rule How to use Sine Rule to calculate missing angles of triangles. It also shows how Trigonometry could be employed in solving real life problems (Exam Style Questions).
Quadratic Equations
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Quadratic Equations

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Complete lessons on how to solve quadratic equations. It covers: Using factorising to solve quadratic equations Using the formula to solve quadratic equations
Solving Equations
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Solving Equations

5 Resources
Complete lessons on equations. Linear Equations Form and solve equations Quadratic equations using factorising and the formula Linear simultaneous equation Linear and quadratic simultaneous equations
Factorise Quadratic Expressions
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Factorise Quadratic Expressions

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In this presentation you have all that you need to engage and provoke deep thinking among students on factorising simple and complex quadratic expressions. It covers -factorising typical qudratic expressions where the coefficient of x squared is 1 -two methods of factorising typical qudratic expressions where the coefficient of x squared is more than 1 -factorising difference of two squares -deepen knowledge on how to solve exam style problems. E.g.,Using substitution and factorising to simpliy expressions
Linear Equation
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Linear Equation

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In this presentation you have all that you need to engage and provoke deep thinking among students on how to solve linear equation. It covers: simple two step equation equations with simple fractions Equations involving brackets equations with same unknown on both sides how to form and solve equation Fractional equations
Form and Solve Equations
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Form and Solve Equations

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All that you need to develop understanding on how to form and solve equations. It covers questions relating to : area and perimeter of shapes angles of shapes worded problems
Linear Simultaneous Equation
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Linear Simultaneous Equation

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Complete lessons on how to solve simultaneous equations by elimination method. It covers: basic simultaneous equations modifying one equation before solving Modify both equations before solving worded real life problem
Expand and Multiply Out Bracket
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Expand and Multiply Out Bracket

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In this presentation you have all that you need to engage and provoke deep thinking among students on Expanding Brackets. It covers -Expanding single brackets -Expanding and simplify two sets of single brackets -Expand and simplify binomials using FOIL method -Expanding and simplifying Trinomials It also help deepen knowledge on how to solve exam style problems. E.g., Area of shaded portion of shapes
General rule for Transforming complex trigonometric Graphs
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General rule for Transforming complex trigonometric Graphs

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Carefully Animated lesson on how to deepen your knowledge in transforming complex trigonometric graphs. Excellent animation to bring life in delivering maths concepts, accessible to all. This presentation will boost your confidence and enthusiasm in maths. Very useful for audio visual learners.
Trigonometric Graphs and Transformation
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Trigonometric Graphs and Transformation

3 Resources
Carefully Animated lesson on Trigonometric graphs and how to transform trigonometric and other graphs. Excellent animation to bring life in delivering maths concepts, accessible to all. This presentation will boost your confidence and enthusiasm in maths. Very useful for audio visual learners.
Indices 2 - Evaluation of Indices
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Indices 2 - Evaluation of Indices

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Carefully animated presentation to retain and engage students. In this presentation, you will be able to: -know the how to evaluate fractional indices -deepen knowledge on how to evaluate negative fractional indices application of indices to solve exam style problems.
Indices 1 -Laws of Indices and their application
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Indices 1 -Laws of Indices and their application

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Carefully animated presentation to retain and engage students. In this presentation, you will be able to: -know the laws of indices -deepen knowledge on how to apply the laws of indices to exam style problems including indicial equations.
Circle Theorem 1
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Circle Theorem 1

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This lesson presentation covers the first 3 circle theorems supported with proofs. Well simulated animation to fully engage students. There are also proofs to bring life and meaning to explaining abstract concepts. The lesson covers these theorems: Angle and the centre in relation to angle at the circumference Angle in the same segment Angle inside a semi circle
Circle Theorem
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Circle Theorem

5 Resources
In this bundle you have all that you need to boost the enthusiasm of students in gaining deeper understanding of Circle Theorems. Well simulated animation to fully engage students. There are also proofs to bring life and meaning to explaining abstract concepts. The lesson covers all the basic theorem and extend to intersecting chords, secants and tangents. You also have interactive games, you can use to review the concepts .
Factorise expressions
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Factorise expressions

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In this presentation you have all that you need to engage and provoke deep thinking among students on Simplifying expressions. It covers -Highest Common Factor (HCF) of numbers and letters using HCF to factorise expression using single bracket where the HCF could be a number, letter or both.
Simplify Algebraic Fractions
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Simplify Algebraic Fractions

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In this presentation you have all that you need to engage and provoke deep thinking among students on how to use factorising to simply from simple to complex algebraic fractions. It covers -simplifying algebraic fraction by factorising and cancelling out common terms -simplifying complex algebraic fraction by factorising and cancelling out common terms -use factorising to rewrite algebraic fractions as a single fraction or a term
Simplifying expressions
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Simplifying expressions

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In this presentation you have all that you need to engage and provoke deep thinking among students on Simplifying expressions. It covers -simplifying expression by collecting like terms -simplifying expression by using laws of indices -deepen knowledge on how to solve exam style problems. E.g., Perimeter of shapes
Year 7 Foundation Assessment - New Curriculum
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Year 7 Foundation Assessment - New Curriculum

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Start preparing your less able students from year 7 with these varieties of questions, touching on all the strands in the new curriculum. Useful for end of term or end of year assessment. AO1: Recall and use knowledge of the prescribed content. Questions that test students’ memory of the content they learned in class. AO2: Select and apply mathematical methods in a range of contexts. Questions that present a scenario and ask students to apply the correct Maths. AO3: Interpret and analyse problems and generate strategies to solve them. Questions that present a problem and leave the student to solve it.
Year 8 higher Steps Assessment - New Curriculum
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Year 8 higher Steps Assessment - New Curriculum

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Consolidate and deepen the knowledge of your students from year 8 with these varieties of questions, touching on all the strands in the new curriculum. Useful for end of term or end of year assessment. AO1: Recall and use knowledge of the prescribed content. Questions that test students’ memory of the content they learned in class. AO2: Select and apply mathematical methods in a range of contexts. Questions that present a scenario and ask students to apply the correct Maths. AO3: Interpret and analyse problems and generate strategies to solve them. Questions that present a problem and leave the student to solve it.
Year 7 higher assessments  - New Curriculum
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Year 7 higher assessments - New Curriculum

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Start preparing your students from year 7 with these variety of questions, touching on all the strands in the new curriculum. Useful for end of term or end of year assessment. AO1: Recall and use knowledge of the prescribed content. Questions that test students’ memory of the content they learned in class. AO2: Select and apply mathematical methods in a range of contexts. Questions that present a scenario and ask students to apply the correct Maths. AO3: Interpret and analyse problems and generate strategies to solve them. Questions that present a problem and leave the student to solve it.