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Mathematics Higher Level International Baccalaureate group 5 subject

Dane Court Grammar School

Broadstairs Road, Broadstairs, CT10 2RT

International Baccalaureate Diploma
Level 3
Science and Mathematics

Available start dates

Available start dates

Sunday, 01 September 2024
Dane Court Grammar School
2 Year(s)
Full time
Daytime/working hours
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Application Instructions

Applications Open - 3 November 2025

Applications Close - 23 January 2026 (This is the official deadline, when planning for the new timetable will begin; however, applications will still be accepted after this date.)

Entry Requirements

IBCP: 3 x Grade 6 & 2 x Grade 5 (inc English & Maths)

IBDP: 6 x Grade 6 & 2 x Grade 5 (inc English & Maths)

IB course option: 6 x Grade 6 & 2 x Grade 5 (inc English & Maths)

How to Apply - Please apply via KentChoices

Course Summary

There are 2 options available:

Applications and intrpretation

Students we expect to follow the higher level course would be those who will require a high level of mathematics to support them in practical fields such as statistical based courses or engineering courses. It is iexpected that those choosing the higher level course would have achieved a minimum of grade 8 at GCSE mathematics.

This higher level course builds upon the standard level with additional topics such as:

Logarithms and exponentials, Complex numbers, Matrices, Kinematics, Alogrithms, Hypothesis testing and Further calculus.

Mathematics: Analusis and approaches

This course is intented for students who wish to pursue studies in mathematics at university or subjects that have a large mathematical content; it is for students who enjoy developing mathematical arguments, problems solving and exploring real and abstract applications with and without technology. We would expect that all students who are intending on starting this course would have a strong background in mathematics particularly within algebra, having achieved at least a level 8 at GCSE mathematics although individual cases would be considered).

This higher level course builds upon the standard level with additional topics such as:

Permutations and combinations, Complex numbers, Polynomials, Composite and reciprocal functions, Vectors and Advanced Calculus.

Course Details

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How will it be delivered and assessed?

Higher level:

Applications and interpretation

The Higher level course is assessed through a combination of 3 exam papers and an exploratory project. It is broken down as:

Paper 1: 120 minutes long, worth 110 marks consisting of short questions and worth 30%

Paper 2: 120 minutes long, worth 110 marks conisting of long questions and worth 30%

Paper 3: 60 minutes long, worth 55 marks conisisting of problem solving questions worth 20%

Exploration: A piece of self-chosen mathematical research worth 20%

Mathematics: Analysis and approaches

This higher level course is assessed through a combination of 3 exam papers and an exploratory project. It is broken down as:

Paper 1: 120 minutes long, worth 110 marks consisting of sections A and B and worth 30:

Paper 2: 120 minutes long, worth 110 marks consisting of sections A and B and worth 30%

Paper 3: 60 minutes long, worth 55 marks consisting of problem solving questions worth 20%

Exploration: A piece of self-chosen mathematical research worth 20%.

Entry requirements

It is expected that those choosing the higher level course would have achieved a minimum of grade 8 at GCSE mathematics.

General entry requirements:

International Baccalaureate Diploma: 6 x grade 6 and 2 x grade 5 at GCSE or equivalent.

International Baccalaureate Career-Related Programme: 3 x grade 6 and 2 x grade 5 at GCSE or equivalent.

Your next steps...

We have a strong history of students going on to study Mathematics-related degrees. The skills and competencies required for successful completion of the course interface well with all disciplines at University.

For more courses like this, check our courses page.