2-3 lessons, includes step by step guide, worked examples and practice questions. Objectives: Calculate angles on a line and around a point. Solve angle problems involving parallel lines. Solve angle problems involving triangles.

3-4 lessons, divided into four distinct parts: Using frequency density and bar widths to find group frequencies. Drawing histograms with unequal bar widths. Interpreting histograms with unequal bar widths. Estimate values from an histogram. Each part includes a step by step guide, worked examples, practice questions with solutions, and student worksheets. This interactive version includes Teachers’ Notes, moveable objects including bars.

2/3 Lessons. Objectives: Be able to write a number as a product of its prime factors. Be able to construct a tree diagram to find the prime factors of a number. Be able to calculate the HCF and LCM of two numbers using Venn diagrams. Be able to find the HCF and LCM of two numbers when given the prime factorisation of each numbers. Includes: Lesson starters; Worked examples; Practise questions; Plenary questions.

Six logic puzzles and games to solve and play. The £1,000,000 Puzzle The Knight’s Tour How Many Triangles How Many Squares Pencil Puzzles NIM

Five hidden Christmas messages found by working out given percentages of words (non-calculator) then combining and rearranging answers to make a Christmas phrase. (With solutions).

2 lessons, on adding and subtracting fractions by finding common denominators. Includes step by step guide, worked examples and practice questions and plenary. Objectives: Add & Subtract fractions with common denominators. Add & Subtract fractions with different denominators.

2-3 lessons, includes step by step guide, worked examples and practice questions. Objectives: Calculate angles on a line and around a point. Solve angle problems involving parallel lines. Solve angle problems involving triangles.

3 lessons. Objective: to be able to divide a number by a fraction. The presentation is split into 4 parts: Recap of equivalent fractions. Dividing a whole number by a fraction. Dividing a fraction by a fraction. Dividing a mixed number by a fraction. Includes worked examples, practise questions with worksheets, and plenary.

3/4 lessons, includes step by step guide, worked examples, practice questions with solutions, and worksheets. The big idea is to solve the inequalities to find the critical values, the to test a point on a number line to determine the correct inequality. Objectives: To be able to solve quadratic inequalities algebraically. The lessons are split into 3 sections: A recap of solving linear inequalities. Solving simple quadratic inequalities. Solving harder quadratic inequalities that involve rearranging and factorising to find the critical values.

3/4 lessons, includes step by step guide, worked examples, practice questions and exam style questions. Objectives: To understand inequalities, and find solutions to simple inequalities. To be able to show inequalities on a number line. To be able to solve inequalities algebraically.

3/4 lessons, includes step by step guide, worked examples, practice questions with solutions, and worksheets… Objectives: To be able to show inequalities on a graph. The lessons are split into 3 parts: A recap of equations of straight lines, and drawing straight lines Being able to understand, and define a region bounded by inequalities. Drawing lines to find a region.

2 lessons, includes examples and practice questions covering: Area and perimeter of quadrilaterals and composite shapes. Area and circumference of circles and semi-circles. Volume of Cuboids. Angles, including triangles and parallel lines. Pythagoras’s Theorem.

3-4 lessons, includes step by step guide, worked examples and practice questions. Objectives: Add & Subtract fractions with common denominators. Add & Subtract fractions with different denominators. Add & Subtract mixed numbers.

2-3 lessons, includes step by step guide, worked examples and practice questions. Objectives: Evaluate simple formulae by substituting numerical values. Evaluate formulae with powers and roots by substituting numerical values.

3 lessons, includes step by step guide, worked examples, practice questions, and exam style questions. Learning Objectives: To understand the definition of a surd. To be able to simplify surds. To be able to rationalise simple fractions with a surd in the denominator. Includes, recap of square roots, and recognising surds. Explores the 3 rules of surds in turn, with practise questions for each rule. Uses calculators to check solutions and engender a greater understanding.

Revision Guide for GCSE Maths aimed at grades 3-6. Core Topics: Data & Probability Includes: section on exam command words, practise questions with some answers. Topics: Averages; Probability; Relative Frequency; Tree Diagrams: Cumulative Frequency; Box Plots; Stem & Leaf Diagrams; Frequency Polygons; Scatter Graphs; Data, Bias & Sampling; Histograms.

2-3 lessons, includes step by step guide, worked examples and practice questions. Objectives: Calculate angles on a line and around a point. Solve angle problems involving parallel lines. Solve angle problems involving triangles.

A game of strategy and logic for all ages. Simple to play, harder to master. Gets a 5 Star rating from my students. Great Fun to play. Full instructions included.

This lesson is based on the 2011 Rugby Union World Cup. Lesson Objectives: Add and subtract double digit numbers. (grade 1) Use multiples of 2, 3, and 5 to solve number problems. (grade 2) Investigate different combinations of 2, 3, and 5 to solve number problems. (grade 3) Designed to be used interactively with students.

This lesson is based on the 2011 Rugby Union World Cup. Lesson Objectives: Add and subtract double digit numbers. (grade 1) Use multiples of 2, 3, and 5 to solve number problems. (grade 2) Investigate different combinations of 2, 3, and 5 to solve number problems. (grade 3)