1 / 23

Maths Circles North Pres Pilot Scheme

Maths Circles North Pres Pilot Scheme. Outline. Programme for International Student Assessment (PISA) Mathematics in Schools Maths Circles What have we done? Outcomes What can you do?. Facts and Figures: PISA. Developed by Administered to 15 year old students.

vera
Download Presentation

Maths Circles North Pres Pilot Scheme

An Image/Link below is provided (as is) to download presentation Download Policy: Content on the Website is provided to you AS IS for your information and personal use and may not be sold / licensed / shared on other websites without getting consent from its author. Content is provided to you AS IS for your information and personal use only. Download presentation by click this link. While downloading, if for some reason you are not able to download a presentation, the publisher may have deleted the file from their server. During download, if you can't get a presentation, the file might be deleted by the publisher.

E N D

Presentation Transcript


  1. Maths Circles North Pres Pilot Scheme

  2. Outline • Programme for International Student Assessment (PISA) • Mathematics in Schools • Maths Circles • What have we done? • Outcomes • What can you do?

  3. Facts and Figures: PISA • Developed by • Administered to 15 year old students. • 6 levels of proficiency: from the everyday to the unusual, from the simple to the complex. • Tests proficiency in : Reading, Science and Mathemtics • Measuresgeneral mathematical literacy: An individual’s capacity to identify and understand the role that mathematics plays in the world, to use and engage with mathematics in ways that meet the needs of that individual’s life as a constructive, concerned and reflective citizen. • Multiple-choice questions or short written answers.

  4. A result of global warming is that the ice of some glaciers is melting. Twelve years after the ice disappears, tiny plants, called lichen, start to grow on the rocks. Each lichen grows approximately in the shape of a circle. The relationship between the diameter of this circle and the age of the lichen can be approximated with the formula: where d represents the diameter of the lichen in millimetres, and t represents the number of years after the ice has disappeared. Using the formula, calculate the diameter of the lichen, 16 years after the ice disappeared. Show your calculation.

  5. BRAKING The approximate distance to stop a moving vehicle is the sum of: · the distance covered during the time the driver takes to begin to apply the brakes (reaction-time distance) · the distance travelled while the brakes are applied (braking distance) The 'snail' diagram right gives the theoretical stopping distance for a vehicle in good braking conditions (a particularly alert driver, brakes and tyres in perfect condition, a dry road with a good surface) and how much the stopping distance depends on speed. If a vehicle is travelling at 110 kph, what is the distance travelled while the brakes are being applied?

  6. Reading

  7. Science

  8. Math In 2003, Ireland was ranked 17th with a mean score of 503 By 2009, we have dropped to 31st with a means score of 487

  9. Losing Students Year by Year! Higher Level Junior Cert Mathematics 2006 : 24,204 2007 : 23,804 2008 : 23,634 2001 : 21,113 2009 : 23,592 Higher Level Leaving Cert Mathematics 2006 : 9,018 2007 : 8,388 2008 : 8,510 2001 : 9,938 2009 : 8,420

  10. Performance of Irish students in international standardized tests (PISA); Percentage of students taking on Higher Maths. Concerns: Irish Solution: Project Maths

  11. Appendix 1 – Membership of the Project Maths Implementation Support Group Frank Turpin (Chair) Marie Bourke Expert Group on Future Skills Needs Peter BrabazonDiscover Science and Engineering Sean Crowley National Association of Principals and Deputy Principals (NAPD) Tony DonohoeIBEC Aidan Farrell State Examinations Commission Dr Sheila GilheanyInstitute of Physics in Ireland Margaret Kelly Qualifications, Curriculum and Assessment Policy Unit, Dept. of Education and Skills Bill Lynch National Council for Curriculum and Assessment Aoibhinn Ni ShuilleabhainProject Maths Teacher Tom O’Connor Inspectorate, Department of Education and Skills Professor John O’DonoghueNational Centre for Excellence for Mathematics and Science Teaching and Learning, University of Limerick. Dr Diarmuid O Se Institutes of Technology Ireland Lynda O’Toole Teacher Education Section, Department of Education and Skills Ted ParslowThird Level Computing Forum Lewis Purser Irish Universities Association Dr James Robinson Engineers Ireland Anne O’MahonyQualifications, Curriculum and Assessment Policy Unit, Dept. of Education and Skills Eve McKay Qualifications, Curriculum and Assessment Policy Unit, Dept. of Education and Skills Is there something that we can do?

  12. Maria Chudnovsky – Associate Professor , Columbia University, New York Did you have a mentor? Who helped you develop your interest in mathematics, and how? Here I must mention a “math circle” I went to in 11th and 12th grade. I lived in Haifa, and a friend from school told me that on Thursday afternoons one could go to the Technion and take this informal class run by mathematics graduate students. It was an absolutely amazing experience! Sometimes we would think about problems, other times the teachers would tell us a simplified version of a lecture that they themselves had heard a few days earlier. Again, we all felt that nothing out there could even compare to what we were doing. That was when I decided that I would major in math in college. As I studied more mathematics over the next ten years, the problems got harder, the lectures got more complicated, but the feeling that there is nothing better I could possibly do with my time is still there.

  13. What is a Maths Circle? Mathematical circles are a form of outreach that bring mathematicians into direct contact with pre-college students. These students, and sometimes their teachers, meet with a mathematician or graduate student in an informal setting, after school or on weekends, to work on interesting problems or topics in mathematics. The goal is to get the students excited about the mathematics they are learning; to give them a setting that encourages them to become passionate about mathematics. Primary Junior Cycle Senior Cycle What are we doing for these students? Mathematics Enrichment Programme

  14. Objectives of Maths Circle • Offer an outlet for young students with an interest in Mathematics • Improve mathematical abilities in a relaxed, non-classroom environment • Engender and foster an enjoyment of Maths for Junior Cycle students (mainly focused on 1st and 2nd Year students for the time being)

  15. Outside Involvement • AncaMustata – Lecturer Maths Dept UCC • Julie O’ Donovan – Lecturer Maths Dept CIT • David Goulding – Tyndall National Institute and Maths Dept UCC • Robert Linehan and Patrick Gorman – Fourth Year Students UCC • Additional support may be provided by undergraduate students in UCC and possibly other academic staff from the college as well

  16. Structure of Maths Circle • 1 hour Weekly Meetings (Thursday 4-5) • 2 Adult helpers with a maximum of 16 students • Introduce mathematical concepts using games and activities in a relaxed, non-classroom environment • Goal is enrich student’s wonderment of mathematics not to supplement academic syllabus • Additional help from parents, teachers and older student pupils will be actively encouraged • Pilot scheme ran for an initial period of 4 weeks

  17. Sample Game • Mastermind is a code-breaking game, developed in the 1970s • Two players – one sets the code, the other tries to break it using partial information given by the other player • This simple game can be used to develop a student’s grasp of logic, combinations, permutations and probability • Students initially unaware of the underlying mathematics which will be revealed

  18. What is the largest number of pieces we can get with only 4 cuts?

  19. A mule and a donkey were stumbling along the road, each carrying several identical heavy sacks. The donkey started complaining, making a horrible groaning sound, and eventually the mule got fed up. ‘What are you complaining for? If you gave me one sack, I’d have twice as many as you! And if I gave you one sack, we’d be carrying the same load’. How many sacks were the donkey and mule carrying?

  20. Outcomes and Future Development of Maths Circles in Cork/Munster Region • Has the pilot scheme succeeded? If so what lessons have we learnt from running it? • Is it possible to develop circles in other schools without vast input from us – i.e. can we develop a ‘recipe card’ for maths circle success? (This is where we hope you will help us) • Can we bring all maths circles together? Maybe once or twice a year, bring groups together to meet and interact – mathematical ability should not be exclusive, want students to know it is instead inclusive and bring mathematically talented students together • From our point of view, this is a wonderful way for us to develop, foster and nurture talented students looking towards the Mathematics Enrichment Programme run in UCC

More Related