Syllabus:
At Sheringham High School we have developed our scheme of work to form a connected sequence of topics from their starting point in year 7 to the rigours of exam questions at GCSE and beyond. As students progress through the scheme, each topic is built upon
and links are forged between the topics, creating strong foundations for future study. At Sheringham we embrace a mastery approach to our learning, ensuring that the objectives covered for each topic are selected to consolidate students’ prior learning whilst
prioritising stretch and challenge for every student. This approach has allowed us to create a highly differentiated curriculum promoting student progress in every lesson.
Our Scheme of work covers the same areas of Maths tested at GCSE: Number; Algebra; Ratio, Proportion and rates of Change; Geometry and Measures; Statistics and Probability. Our lessons prioritise problem solving methods and real-life applications of the topics
that we study.
At Sheringham our team is very enthusiastic about Maths and we aim to inspire our love of Mathematics in our students and equip them with the mathematical knowledge to succeed in their adult lives.
Assessment
Our students are set from the first lesson in Year 7 based on the Key Stage 2 SATs data. We quickly retest students in September to ensure that we have placed them in the appropriate teaching set and from this, we also build up a picture of their strengths
and areas for development enabling us to create a bespoke approach to the curriculum for each class.
Students will sit a fully assessed paper every half term. The papers at each half term break will be set using all the topics that students have seen so far in their mathematical career. The paper at the end of each term will be set on the topics that students
have covered in the preceding term. These assessments will be marked by teaching staff using our RAS policy.
Mathswatch
We subscribe to Mathswatch, a site that gives students access to instructional clips on every maths topic as well as lots of additional questions. Homework can be set from the interactive questions on this site.
(http://www.vle.mathswatch.com/)
Mathematics, rightly viewed, possesses not only truth, but supreme beauty -- a beauty cold and austere, like that of sculpture, without appeal to any part of our weaker nature, without the gorgeous trappings of painting or music, yet sublimely pure, and
capable of a stern perfection such as only the greatest art can show. - Bertrand Russell (1872-1970), The Study of Mathematics