Progression to Higher Education: How Important is A level Mathematics? FMSP Central Coordinators (HE Liaison) • • • • Kevin Lord (FMSP Programme Leader) Claire Baldwin Paul Chillingworth Chris Saker The Further Mathematics Support Programme Session Outline • • • • • Entry requirements to HE Research findings Discussion Groups The activities of the FMSP relating to HE Opportunity for questions Most popular A level subjects 2014 A level entries by subject Schools offering Further Mathematics Current Entry Requirements Maintaining records of entry requirements for 827 courses across 15 subjects: Mathematics Chemical Engineering Physics Civil Engineering Chemistry Mechanical Engineering Biology Computer Science Electrical Engineering Economics Aeronautical and Psychology Aerospace Engineering Geography Business Studies Medicine These records are updated on annual basis. Entry requirements • For each course, entry requirements relating to Mathematics and/or Further Mathematics considered, along with STEP/AEA/MAT requirements for Maths degrees • Each course placed into one of four categories: 1. 2. 3. 4. Required Preferred / Recommended Mentioned (often in a long list of subjects) Not mentioned • Classifications inform key aspects of our work e.g. HE Liaison meetings Exemplar Entry Requirements Requirements which promote Further Mathematics: Typical offers are: • AAA or A*AB • AAB or A*BB or A*AC, including Further Mathematics Alevel • AAB or A*BB or A*AC, PLUS Grade A in AS-level Further Mathematics In all cases, the first grade quoted is the Mathematics Alevel. Leeds University, Mathematics Exemplar Entry Requirements Requirements which promote Further Mathematics: We encourage you to take A-level Further Mathematics if it is available to you, and we collaborate with the Further Mathematics Support Programme. Whilst we don't give an explicitly lower offer for people taking Further Mathematics, we will take it into account if you narrowly miss our offer. Queen Mary, University of London, Physics Exemplar Entry Requirements Requirements which promote Mathematics: Our typical offers for students who are studying 3 A-levels are: • ABB for students taking Chemistry, Physics and Mathematics • AAB for students taking Chemistry with at least one other science subject or Mathematics • AAA for students taking Chemistry with no other science subject or Mathematics Southampton University, Chemistry Exemplar Entry Requirements Requirements which promote Mathematics: • Typical Offer: A*AA In exceptional circumstances we may make a slightly lower offer (typically AAA) • A level subject requirements: Mathematics at grade A or above. A* can be in any of the three A levels. • Preferred subjects: Apart from Mathematics there are no other essential requirements. We prefer traditional A level subjects. Further Mathematics is highly desirable • Last year, besides Mathematics and Economics the top 5 subjects taken by successful candidates were: Further Mathematics 25%, Physics 23%, History 12%, Chemistry 12%, Geography 11% University of Bath, Economics HE Liaison visits • Shortlist of ‘target’ courses identified – aim to encourage an upwards rating change for Maths or FM e.g. from 3 to 2. • Face to face / phone meetings • Liaison also with subject organisations, for example the Institute of Physics, the Royal Society of Chemistry and the Engineering Professors’ Council. HE Liaison Findings • Approximately half of the courses we liaised with agreed to work towards a change in their entry requirements to increase the demand for Maths/ FM • ….but, a reluctance in some universities to deter student applications by making Maths a requirement, where it is not currently • Enthusiasm from HEIs for making the mathematical content of degree courses more visible and providing exemplar materials • HEIs want to support schools in helping students understand the progression routes possible with A Level Maths Entry to Mathematics Degrees Admissions to HE with Further Maths Mathematics Physics Electrical eng Mechanical eng Chemical eng Civil eng Computer Science Chemistry Biology Medicine Economics 0.0 25.0 A level FM 2013/14 50.0 75.0 A level FM 2010/11 100.0 2013 Course Requirements vs Acceptances (A level Further Maths) Subject Further Mathematics % courses requiring (preferring) 1 % students accepted 2 Mathematics 9% (28%) 59.6% Physics 0% (2%) 36.1% Aerospace Engineering 0% (17%) 23.4% Mechanical Engineering 0% (7%) 22.5% Chemical Engineering 0% (16%) 19.9% Economics 0% (4%) 14.8% Computer Science 2% (4%) 11.6% 2013 Course Requirements vs Acceptances (A level Mathematics) Subject Mathematics % courses requiring (preferring) 1 % students accepted 2 Chemistry 10% (4%) 71% Economics 25% (8%) 69% Computer Science 25% (15%) 43% Biology 0% (0%) 38% Geography 0% (2%) 20% Psychology 0% (7%) 18% Business 0% (0%) 15% Evidence from Research “There should be clear signalling to the preuniversity sector about the nature and extent of mathematical and statistical skills needed in undergraduate degree programmes. As part of this signalling, university tutors should consider recommending the benefits of continuing with mathematical / statistical study beyond the age of 16.” Mathematical Transitions, HEA, 2014 Evidence from Research “There is a chicken and egg situation here: higher education institutions won’t make post-16 maths a required qualification or even provide a more subtle signal that is necessary or desirable, because in a competitive market for students to do so would be to rule out large numbers of applicants.” Mathematics after 16: the state of play, challenges and ways ahead, Nuffield Foundation, 2014 Evidence from Research - Physics “Even though I didn’t do particularly well in further maths, I think it’s prepared me for some of the stuff that we got to do at the first year of degree level.” Undergraduate Physics student “In general, [it’s] harder than expected, especially the mathematical aspects. I felt thoroughly unprepared for the mathematics involved coming from only having maths (no further maths) A-level. My peers who did study further maths were much better prepared.” Undergraduate Engineering student Institute of Physics, Mind the Gap, 2011 Evidence from Research - Chemistry “Several researchers have shown that the best indicator of Chemistry grades in undergraduate programmes is not the students’ incoming Chemistry qualification but their incoming Mathematics qualification” Skills in Mathematics and Statistics in Chemistry and tackling transition, HEA, 2014 Evidence from Research – Social Sciences “The skills standardly deployed, for example, in the natural sciences and engineering are no longer synonymous with or restricted to particular subjects; these skills are now relevant and necessary well beyond traditional science, technology, engineering and mathematics (STEM) subjects” Society Counts: Quantitative Skills in the Social Sciences and Humanities, British Academy, 2012 Evidence from Research “There is also a period in which Mathematics is not studied that students face between the completion of GCSE Mathematics, which was identified as the common entry requirement for Sociology degree programmes, and starting their degrees. This can be at least two years and it should be noted that…the most common year to place quantitative methods is year two of a degree programme, further extending the ‘maths gap’. Skills in Mathematics and Statistics in Sociology and tackling transition, HEA, 2014 Discussion Groups 1. Do HE prospectuses and entry requirements influence students’ choices for A levels? 2. What information and resources would be beneficial to help raise awareness of the mathematical demands of various degree courses? 3. How can the FMSP/MEI encourage and support HEIs to overcome barriers to recommending or requiring A level Mathematics or Further Mathematics? The work of the FMSP • Entry requirement analysis and liaison meetings • Pages on FMSP website • STEP/AEA/MAT support • Medical degree requirement guidance • Advice and guidance for HEIs • Resources to support preparation for a range of degree courses FMSP Website www.furthermaths.org.uk/universities Currently pages for Maths, Physics, Engineering and Biology Pages planned for Chemistry and ‘other’ degrees (to include Psychology, Geography and other non-STEM degrees) Support for STEP / AEA / MAT www.furthermaths.org.uk/step_aea_support One day Problem Solving Conferences for students and their teachers, often held in Universities Regular problem solving classes, often held in Universities CPD events for Year 12 Problem Solving and STEP/AEA/MAT preparation Medical entry requirement guidance www.furthermaths.org.uk/medicine General guidance on applying to medical schools Advice about the recognition of FM in entry requirements and the completion of A level Mathematics in Year 12 Outline of reasons why future medics should consider taking FM Document listing the entry requirements for each medical school Advice and guidance for HEIs www.furthermaths.org.uk/info_he Further Mathematics briefing for Higher Education Transition to STEM degrees - Further Mathematics A level (Mathematics Today, IMA, 2014) Links to contact details for local Area Coordinators Exemplar entry criteria which encourage Maths/FM Case studies illustrating how universities provide support for developing problem solving Plan to trial the facilitation of Transition Forums between university and school / college staff Resources to support preparation for a range of degree courses For example www.furthermaths.org.uk/maths-preparation Example first year undergraduate degree course outline with hyperlinked resources Suggested wider reading Links to STEP/AEA/MAT support and guidance Links: Transition to STEM degrees – Further Maths A level, Baldwin, C. and Lee, S., Mathematics Today, Dec 2014 http://www.ima.org.uk/_db/_documents/MT%20Dec%201 4%20Further%20Maths%20A-level.pdf Further Maths Support Programme (FMSP) Universities and Careers webpage http://www.furthermaths.org.uk/universities Further Mathematics briefing for Higher Education http://www.furthermaths.org.uk/docs/Further-mathsbriefing-for-HE-2014.pdf About MEI • Registered charity committed to improving mathematics education • Independent UK curriculum development body • We offer continuing professional development courses, provide specialist tuition for students and work with industry to enhance mathematical skills in the workplace • We also pioneer the development of innovative teaching and learning resources