This is a complete unit of More trigonometry (Non-right angled triangle trigonometry) topic at GCSE level. It comprises of 12 lessons. all with worked examples, and solutions provided on the slides. some of the lessons come with additional worksheets for extra parctise.

This is the last lesson in the series of lessons on all non-right angled traingle trigonometry. Students are presented with problems where they have to apply multiple trig rules they’ve learned over the last few lessons (area rule, sine rule, cosine rule) in order to solve multistep problems. All answers are provided on the slides

In this complete lessons students are shown examples of how to calculate distances and bearings between different points using sine and cosine rule. All questions come with answers and worked examples.

In this Powerpoint lesson students are shown ways to prove the cosine rule and then using the cosine rule and other trig formulae answer the exam questions they encounter on this topic. All questions are provided with answers.

In this booklet students have 4 pages of questions on Roman Numerals and Unit conversions. Booklet contains worked examples and plenty of question for practise. A seperate answer booklet is also included. There are also 2 video links to give extra support if needed

This pdf booklet has 3 pages of question on division for students to practise their skills. It also contains examples for students to follow and a youtube video link is also included for greater understanding. Booklet also comes with answers which are included seperately

In this Pdf booklet students are taught different methods of multiplying integers, decimals by integers and decimals by decimals. There are 3 pages of questions each containg 25 questions for students to get thorough practise of the topic. There is also a youtube link for students to watch the techniques before trying the questions in the booklet.

This is a complete lesson as a part of series of lessons on more trigonomotery at GCSE level. In this lesson, students are taught who to rearrange the cosine formula to make angle the subject of the formula. Students are shown worked examples to calculate missing angles and then given tasks to calculate missing angles and application of this rule in real life scenarios. This lessons follows the guided practise model of I do, We do, You do.

In this Complete lesson Powerpoint students are introduced to the cosine rule to calculate missing sides of a triangle. There are worked exmples on I Do, We Do, You Do model, part of the guided prctice technique. Students are given ample opportunity to practice the rule as well as problem solving using the rule

In this complete lesson, students are lead through rearranging the sine rule to calculate the missing angles and then introduces to the ambiguous case where there could be two answers for the missing angle as opposed to 1. The Powerpoint has plenty of worked examples and questions for the students to work through and the accompanying MsWord file has exam style questions to practice the ambiguous case of calculating multiple angles for the same question. all of the answers are provided on the slides and the worksheet

This resource has a complete lesson on learning and applying the sine rule to calculate the missing sides of a triangle. The Powerpoint has plenty of examples, questions and worked solutions for students to practice applying the sine rule. The Powerpoint comes with a worksheet for extra practice.

This Pdf worksheet has explanation and practice questions on multiplying & dividing by powers of 10 as well as problem solving questions on this topic. Answers are provided on the accompanying worksheet. The questions are split over 5 different pages to help practice over multiple lessons/days. Review questions are also included at the bottom from previous topics

This pdf worksheet has explanation and practice questions on addition and subtraction as well as problem solving questions on this topic. Answers are provided on the accompanying worksheet. The questions are split over 6 different pages to help practice over multiple lessons/days. Review questions are also included at the bottom from previous topics

This is part of the more trigonometry unit at GCSE level. It is a full lesson on Powerpoint, caculating the missing sides and angles of triangles using area-sine rule. It has worked examples and plenty of questions to practice. It also includes the proof of the area-sine formula and extension questions to push the higher ability students even further.

Calculating the area of triangles using the sine function with worked examples and question for students to practice both on Powerpoint and the attached worksheet.

This is a full lesson on tan graph. How to draw, use and transform the tan graph as part of the ‘more trigonometry’ unit at GCSE level. The Powerpoint includes, worked examples and solution. all questions on the Powerpoint are included on the attached pdf worksheet for sudents to attempt the questions in real time

Students learn how to plot, read and transform cosine graphs with plenty of practice questions. The presentation has all of the worked solutions and the questions are also on the pdf documents for teachers to print and give out to their students

The Sine function Graph. How to plot the sine graph. how to read values from side graph and how to transform the sine graph. In this resource, students are taught how to plot the sine graph by calculating the values for different angles. Then how to read different angles/values from the sine graph and then students are shown how to apply different transformations to sine graph with exam style questions. The pdf has the questions from the powerpoint to be able to print and give to students.

This builds on the congruency introduction lesson and shows how to use the conditions of congruency to prove if triangles are congruent or not. The Powerpoint includes worked examples and exercises for students to practice with past exam questions.

This intruduces the topic of congruency and lays the foundation of applying the conditions of congruency