Mathematics Course description The framework for MYP mathematics outlines four branches of mathematical study. 1. Number 2. Algebra 3. Geometry and trigonometry 4. Statistics and probability
The study of mathematics is a fundamental part of a balanced education. It promotes a powerful universal language, analytical reasoning and problemsolving skills that contribute to the development of logical, abstract and critical thinking. The MYP mathematics and extended mathematics courses promote both inquiry and application, helping students to develop problemsolving techniques that transcend the discipline and are useful in the world outside school.
Mathematics in the MYP is tailored to the needs of students, seeking to intrigue and motivate them to want to learn its principles. Students should see authentic examples of how mathematics is useful and relevant to their lives and be encouraged to apply it to new situations.
Aims The aims of MYP mathematics courses are to encourage and enable students to: · enjoy mathematics, develop curiosity and begin to appreciate its elegance and power · develop an understanding of the principles and nature of mathematics · communicate clearly and confidently in a variety of contexts · develop logical, critical and creative thinking · develop confidence, perseverance and independence in mathematical thinking and problemsolving · develop powers of generalization and abstraction · apply and transfer skills to a wide range of reallife situations, other areas of knowledge and future developments · appreciate how developments in technology and mathematics have influenced each other; the moral, social and ethical implications arising from the work of mathematicians and the applications of mathematics; the international dimension in mathematics; and the contribution of mathematics to other areas of knowledge · develop the knowledge, skills and attitudes necessary to pursue further studies in mathematics · develop the ability to reflect critically upon their own work and the work of others.
Assessment criteria Each mathematics objective corresponds to one of four equally weighted assessment criteria. Each criterion has eight possible achievement levels (1–8), divided into four bands with unique descriptors that teachers use to make judgments about students’ work.
Criterion A: Knowing and understanding Students select and apply mathematics to solve problems in both familiar and unfamiliar situations in a variety of contexts, demonstrating knowledge and understanding of the framework’s branches (number, algebra, geometry and trigonometry, statistics and probability).
Criterion B: Investigating patterns Students work through investigations to become risktakers, inquirers and critical thinkers.
Criterion C: Communicating Students use appropriate mathematical language and different forms of representation when communicating mathematical ideas, reasoning and findings, both orally and in writing.
Criterion D: Applying mathematics in reallife contexts Students transfer theoretical mathematical knowledge into realworld situations and apply appropriate problemsolving strategies, draw valid conclusions and reflect upon their results.

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