A-level Further Mathematics for Year 12 - Course 1: Complex Numbers, Matrices, Roots of Polynomial Equations and Vectors

开始时间: 04/22/2022 持续时间: 2-4 weeks

所在平台: Edx

课程主页: https://www.edx.org/course/further-mathematics-year-12-course-1

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This course by Imperial College London is designed to help you develop the skills you need to succeed in your A-level further maths exams.

You will investigate key topic areas to gain a deeper understanding of the skills and techniques that you can apply throughout your A-level study. These skills include:

  • Fluency – selecting and applying correct methods to answer with speed and efficiency
  • Confidence – critically assessing mathematical methods and investigating ways to apply them
  • Problem-solving – analysing the ‘unfamiliar’ and identifying which skills and techniques you require to answer questions
  • Constructing mathematical argument – using mathematical tools such as diagrams, graphs, logical deduction, mathematical symbols, mathematical language, construct mathematical argument and present precisely to others
  • Deep reasoning – analysing and critiquing mathematical techniques, arguments, formulae and proofs to comprehend how they can be applied

Over eight modules, you will be introduced to

  • complex numbers, their modulus and argument and how they can be represented diagrammatically
  • matrices, their order, determinant and inverse and their application to linear transformation
  • roots of polynomial equations and their relationship to coefficients
  • series, partial fractions and the method of differences
  • vectors, their scalar produce and how they can be used to define straight lines and planes in 2 and 3 dimensions.

Your initial skillset will be extended to give a clear understanding of how background knowledge underpins the A-level further mathematics course. You’ll also be encouraged to consider how what you know fits into the wider mathematical world.

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课程简介

Develop your thinking skills, fluency and confidence in A-level further maths and prepare for undergraduate STEM degrees.

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