Lesson Objectives: Know and use the exact values of sin and cos for 0, 30, 45, 60, 90. Know and use the exact values of tan for 0, 30, 45, 60. Includes, calculator practise, trig recap (SOHCAHTOA), finding exact trig ratios from first principles, list of values to learn, memory aid table, non-calculator questions.

2 lessons, includes step by step guide, worked examples and practice questions with solutions. Objectives: To be able to represent data in an ordered stem & leaf diagram 2, To be able to find the mode, median and range from an ordered stem and leaf diagram (including Back to Back Steam and Leaf, and comparing two sets of data).

3 lessons, taking students through a step by step process of what is a trig ratio, to how to what buttons to use on a calculator, to problem solving. Includes; keywords, why we use trig, correct labeling of sides, using SOH/CAH/TOA and related formulae. Plus worked examples, practice questions, exam style questions, and a separate lesson on Angles of Elevation and Depression. Objectives: To be able to use a calculator to find trigonometric ratios. (grade 5) To be able to recognise which trigonometric ratios to use. (grade 5) To be able to use trigonometric ratios to solve problems. (grade 5/6)

2 lessons on finding the area and perimeter of compound shapes made from rectangles. Includes step by step guide, worked examples and practice questions. Objectives: To be able to find the perimeter of compound shapes. (grade 3) To be able to find the area of compound shapes. (grade 3)

1-2 lessons, on how to write simple formulae from everyday situations and perimeters of shapes. Includes worked examples, practice questions and three plenary puzzles. Objectives: To find be able to write formulae from words or other information. (grade 3) To evaluate formulae by substituting given values. (grade 2)

Lesson Objective: To be able to recognise and know the value of different denominations of coins and notes. (1M3) Uses all UK coins and notes. Includes questions for whole class to work through, plus mastery and mastery with greater depth questions. This interactive version allows students to drag coins and notes to complete sums and solve problems.

Higher level GCSE Algebra. Using the Quadratic Formula. The presentation shows graphically what the Roots and Turning points of Quadratic Graphs are. Then takes students through an example of solving a quadratic using the formula and relate it to the graph. Finally substituting to find the turning point.

2 lessons, includes step by step guide, worked examples, practice questions and worksheets. Starter activity - “How many reds?” an experiment in predicting. Object being that students understand that more trials, means the relative frequency is closer to theoretical probability Objectives: Estimate probabilities on experimental data. Use relative frequency as an estimate of probability.

2/3 lessons. Objectives: To understand probability words. To know the probability of an event happening lies between 0 and 1. To place events on a probability line. To be able to workout the probability of an event. Includes: Teachers notes; Lesson starters; Worked examples; Practise questions; Plenary questions.

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.

Lesson objectives: To be able to interpret data from a two-way table. To be able to work out probabilities from a two-way table. Includes; worked examples, practise questions, exam questions and worksheets.

Two lessons, including worked examples and practise questions. Topics: 1. Solving Equations 2. Substitution into Expressions 3. Simplifying Expressions 4. Expanding Brackets 5. Factorising Expressions

2-3 Lessons divided into three parts. Topics covered: Cumulative frequency graphs Box plots Stem and Leaf diagrams Histograms with unequal bar widths. Includes, explanations, worked examples, practise questions with solutions and student worksheets.

Lesson 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 worked examples, practise questions, and exam questions.

2-3 lessons in two parts. Designed to increase students understanding through step by step activities. Part of Counting in 2’s, 5’s, and 10’s series. Success Criteria: Competent: I can group concrete objects into twos, and say how many groups of twos there are. Accomplished: I can find the total by counting in twos. Exceptional: I can use my reasoning skills to solve problems involving multiples of twos. Part 1 - 28 slides Uses everyday objects, Numicon, money, twins, trainers. to get students to count and think in twos. Part 2 - 28 slides Recaps part 1 - builds upon learning and then challenges students with mastery questions using 2p coins to buy small items. Includes self-assessment slides for students and a “Whizz Bang” game as a plenary.

Lesson objective: To be able to find the area of triangles. The lesson uses students pre-existing knowledge of areas of rectangles and parallelograms to workout how to find areas of triangles. Through a series of worked examples, students should realise that some triangles are either half a rectangle, or half a parallelogram, and hence gain a better understanding of how the formula for the area of a triangle works. Includes; worked examples, practise questions, and a plenary.

Lesson objectives: Students to be able to identify and represent numbers using objects and pictorial representations. Includes; numbers lines, groups of objects, abacus using tens and ones, Cuisenaire rods, Numicon, words and figures. The lesson allows students to compare sets of objects and differently represented numbers using the language of ‘equal to’, ‘more than’, ‘less than’, ‘fewer’, ‘most’, ‘least’. (1N4)

Five different probability experiments and games that can be used as the start of a lesson, to collect data to allow comparisons between realative frequency and theorectical probability. I have used these activities in both secondary schools and FE colleges. They really do work in engaging students of all abilities. All can be used as stand alone fun activity, at the end of a working week as a treet. The probability bingo is a real winner. The pack features: Lucky Maze Game Me Tarzan, You Jane Probability Bingo Probability Horse Racing Game Predict the colours in the bag. Full instructions and suggestions included.

A bingo activity game, can be used as a starter or plenary, to assess learning outcomes. Slides contain multiplication and division sums, which need to be rounded to 1SF to find an estimated answer.

A series of short counting tasks designed for early years students to improve their counting and writing of numbers. Can be used as lesson starters or part of a longer lesson.