A-level Math: Algebra, Graphs, and Applied Methods
Master A-level math skills in algebra, graphs, and applied methods. Develop fluency and problem-solving for STEM success.
Master A-level math skills in algebra, graphs, and applied methods. Develop fluency and problem-solving for STEM success.
This comprehensive course by Imperial College London is designed to enhance your A-level mathematics skills, focusing on algebraic methods, graphs, and applied mathematics. Over seven weeks, you'll delve into key topics that form the foundation of A-level maths, developing crucial skills such as fluency, confidence, problem-solving, and deep reasoning. The course covers indices and surds, inequalities, polynomial division, coordinate geometry, graph transformations, mechanics, and statistics. By engaging with these topics, you'll not only prepare for A-level exams but also build a strong foundation for undergraduate STEM degrees. The course emphasizes practical application and conceptual understanding, encouraging you to see how mathematical principles interconnect and apply to real-world scenarios. Whether you're aiming for top grades or looking to solidify your mathematical foundation, this course provides the tools and knowledge to achieve your goals.
4.2
(13 ratings)
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What you'll learn
Improve fluency and accuracy in using laws of indices and surds
Solve various types of inequalities and represent them graphically
Master polynomial division techniques
Solve coordinate geometry problems involving circles
Apply graphical transformations to sketch complex curves
Understand constant acceleration formulae through travel graphs
Skills you'll gain
This course includes:
PreRecorded video
Graded assignments, exams
Access on Mobile, Tablet, Desktop
Limited Access access
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There are 7 modules in this course
This course covers essential topics in A-level mathematics, focusing on algebraic methods, graphs, and applied mathematics. Students will explore indices and surds, inequalities, polynomial division, coordinate geometry, graph transformations, basic mechanics, and introductory statistics. The course is designed to develop critical thinking, problem-solving skills, and mathematical fluency. It emphasizes the application of mathematical concepts to real-world scenarios and prepares students for advanced study in STEM fields. Through a combination of theoretical understanding and practical problem-solving, students will gain a deeper appreciation of how different areas of mathematics interconnect and apply to various situations.
Indices and Surds
Module 1
Inequalities
Module 2
The Factor Theorem & Algebraic Division
Module 3
Coordinate Geometry
Module 4
Graphical Transformation and Curve Sketching
Module 5
An Introduction to Mechanics
Module 6
An Introduction to Mechanics
Module 7
Fee Structure
Instructors
8 Courses
Mathematics Education and Outreach Expert at Imperial College London
Philip Ramsden serves as Director of Cross-Curricular Mathematics Education and Principal Teaching Fellow at Imperial College London, where he has made significant contributions to mathematics education and outreach since 1993. His teaching spans multiple departments including Mathematics, Physics, and Aeronautics, while leading major initiatives in widening participation and mathematics education. He directs the mAths programme, an extensive outreach initiative targeting Year 12 and 13 students from underrepresented backgrounds pursuing A grades at A-level, and coordinates the monthly "Maths Circle" masterclasses in partnership with the Royal Institution
8 Courses
Mathematics Education and Problem-Solving Expert at MEI
Phil Chaffé serves as a national coordinator for the Advanced Mathematics Support Programme, a UK government-funded initiative promoting post-16 mathematics education, bringing extensive experience from his previous roles in schools and universities. His current work focuses on coordinating projects across England that prepare students for advanced study at top universities, with particular emphasis on developing problem-solving skills necessary for university admissions examinations. As a respected figure in mathematics education, he has gained recognition for his engaging presentations on diverse topics including evolutionary biology mathematics, music mathematics, and recursive universe concepts, making complex mathematical ideas accessible to students. His expertise spans both theoretical mathematics and its practical applications, demonstrated through his work in developing enrichment programs and delivering masterclasses that bridge the gap between secondary education and university-level mathematics. His contributions to mathematics education extend beyond traditional classroom teaching to include innovative approaches that inspire students to explore advanced mathematical concepts and their real-world applications.
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4.2 course rating
13 ratings
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