Setting the scene for STEM in 2010/ 11 John Holman, National Director, Science, Technology, Engineering and Mathematics Programme.

Slides:



Advertisements
Similar presentations
Performance Assessment
Advertisements

Literacy Subject Leaders
Reciprocal Teaching: Session 1. Twilight Course Overview Session 1: An Introduction to Reciprocal Teaching Introduction to the 4 key strategies used in.
GUIDED GROUP WORK IN MATHEMATICS
Rationale To encourage all students to take a full part in the life of our school, college, workplace or wider community. To provide opportunities to enable.
Maths Counts Insights into Lesson Study 1. Jacqueline Normile, Norma Dowling and Elaine Hickey. Sixth Year. Associating derivatives with slopes of tangent.
Introducing Rainbow Maths at Bowmansgreen Primary School
Using Mathematical Practices to Promote Productive Disposition
Effective Teaching Methods in 82 Primary Schools Evidence from the EPPSE project.
Mathematics in the MYP.
Fit to Learn Using the Employability Skills Framework to improve your performance at College The Employability Skills Framework has been developed by business.
Session Objective To understand how to set high quality learning objectives and learning outcomes Session Outcomes By the end of this session you will.
Primary ICT Assessment What does good assessment look like? The ICT Assessment Toolkit © NEWLICT North East and West London ICT Consultants' Group.
It’s not about finding the right activity as much as changing the way you present the activity. Talk Maths Camden Maths Learning Network.
Kodu Trials Celebration 11 December 2009 Evaluation of the Trials Ian Phillips, I & J Management Services.
Student views about homework Toby Leonard Eleanor Scott Jessica Hollis Nima Habibzadeh Lauren Danbury Alice Ward.
Maths Counts Insights into Lesson Study 1. Sandra Fay, Irene Stone, Sharon Mack First year Junior Cert An Introduction to Patterns 2.
By: Jamal Redman & Rashad Blackwell. Chapter 7 provides an overview of how educational software, apps, and learning games support and promote problem.
CPD PROGRAMME USING A CPD WORKSHOP PROGRAMME TO IMPACT ON THE QUALITY OF CLASSROOM DIALOGUE SUPPORTED BY THE INTERACTIVE WHITEBOARD.
© Curriculum Foundation1 Section 2 The nature of the assessment task Section 2 The nature of the assessment task There are three key questions: What are.
Principles of Assessment
Slide 1 © Crown copyright 2009 Talk for learning Session 3.
Recommendations for Teaching Mathematics
Thinking Skills 1 of 23. Why teach thinking skills? Is it really that important? Creative and critical thinking abilities are not inborn as was once believed.
Thinking Actively in a Social Context T A S C.
1 A proposed skills framework for all 11- to 19-year-olds.
Margaret J. Cox King’s College London
What now? Is this the best? PROBLEM SOLVING AS A STRATEGY.
Aims of the workshop To find out about maths learning at Hayes including the calculation policy. To find out about the key principles and changes to the.
TLE Challenge – Session 2
Robert Kaplinsky Melissa Canham
Connecting Teachers Can there be models of effective practice for teachers with ICT? Chair: Christine Vincent, Becta Presenter: Margaret Cox King’s College.
Strathkinness Primary School An introduction to the Curriculum for Excellence – 24 th March 2010 (Revised March 30 th 2010 with new links added)
T 7.0 Chapter 7: Questioning for Inquiry Chapter 7: Questioning for Inquiry Central concepts:  Questioning stimulates and guides inquiry  Teachers use.
Enhancing professional development for primary teachers of mathematics June 17th 2008.
Astronomers have discovered a new planet which could support human life. It’s in its star’s ‘Goldilocks Zone’, orbiting at distance so that it’s not too.
A Curriculum for Excellence At the heart of an active learning approach is the creative, adaptable professional who can enjoy developing the ideas that.
Afternoon session. Aims  to become familiar with the rationale and structure of the renewed frameworks, including support for planning, teaching and.
Students seizing responsibility: A revolution of collegiality Amie Speirs, Zoe Welsh, Julia Jung and Jenny Scoles Introduction: In our project Students.
Gosforth Park First School Literature Works in the Primary Classroom: Talk for thinking.
The Relationship between Elementary Teachers’ Beliefs and Teaching Mathematics through Problem Solving Misfer AlSalouli May 31, 2005.
BRINGING IT ALL TOGETHER Use of Rich Tasks. What is a Rich Task? Accessible to all levels Provides an opportunity to explore mathematics Involves testing,
Project Impact CURR 231 Curriculum and Instruction in Math Session 3 Chapters 3.
Life without Levels Assessing children without levels.
Yr 7.  Pupils use mathematics as an integral part of classroom activities. They represent their work with objects or pictures and discuss it. They recognise.
EYFS and Key Stage 1 Parents Workshop for Numeracy Tuesday 17 th September 2013 St. Michael and St. Martin Catholic Primary School.
 The introduction of the new assessment framework in line with the new curriculum now that levels have gone.  Help parents understand how their children.
#1 Make sense of problems and persevere in solving them How would you describe the problem in your own words? How would you describe what you are trying.
© Crown copyright 2006 Renewing the Frameworks Enriching and enhancing teaching and learning.
A research and policy informed discussion of cross-curricular approaches to the teaching of mathematics and science with a focus on how scientific enquiry.
KS1 SATS Guidance for Parents
Enhancing Mathematical Learning through Talk October 16 th 2014: Session 1 Connecting Threads.
Assessment Background September 2014 – New National Curriculum introduced into schools Years 1 and 2 (KS1), Years 3 and 4 (Lower KS2), Years 5 and 6 (Upper.
I believe that mathematical reality lies outside us, … our function is to discover or observe it, and that … which we describe … as our 'creations' are.
In 2014/15 a new national curriculum framework was introduced by the government for Years 1, 3, 4 and 5 However, Years 2 and 6 (due to statutory testing)
© Crown copyright 2009 Slide /10 Teacher CPD programme – primary mathematics Strengthening mental, reasoning and communication skills in mathematics.
Research Project Our school is called Elworth Hall Primary school. We are located in Elworth, a small area within Sandbach. There are approximately.
Inspiring today’s children for tomorrow’s world Early Years Foundation Stage Assessment Procedure 2016.
Information for Parents Key Stage 3 Statutory Assessment Arrangements
Personal Learning Planning Learning Logs and Pupil Achievement Folders
Assessment and Reporting Without Levels February 2016
Welcome to Emmbrook Infant School’s Maths Curriculum Evening
New Curriculum and Assessment How has the National Curriculum changed
Raising Attainment in Numeracy and Maths at DPS
Target Setting for Student Progress
Key Stage One National Testing Arrangements
Mathematics at Auriol September 2018.
Presentation to NCETM Annual Conference Jack Jackson 17th June 2010
Planning a cross- curricular topic
Presentation transcript:

Setting the scene for STEM in 2010/ 11 John Holman, National Director, Science, Technology, Engineering and Mathematics Programme

CBI Education and Skills Survey, 2010 Responses from 694 employers

CBI Education & Skills Survey 2010

A Level Maths earns a premium Both graduates and non-graduates who took maths A-level ended up earning on average 10 per cent more than those of similar ability and background who did not. CENTRE FOR ECONOMIC PERFORMANCE 1999

7 A Level Mathematics entries, A level mathsA level maths

Increases in A Level entries, STEM A Level Entries

9 A larger increase in females entering A level maths than males 9,800 more male pupils in This is a 34% increase on ,700 more female pupils in This is a 50% increase on 2005

10 Greater increases in sixth form colleges and maintained sixth forms A Level Maths

CBI Education & Skills Survey 2010

How the world’s best-performing school systems come out on top McKinsey, September 2007 ‘Above all, the top performing systems demonstrate that the quality of an education system depends ultimately on the quality of its teachers’

New government, emerging priorities 1.Mathematics and Science education remain high on the agenda 2.Reduced spending 3.More autonomy to schools and colleges 4.A review of the curriculum.

Unfinished business in mathematics education

What did I hope to achieve by carrying out classroom research?  Try out an ICT programme that was unfamiliar to me.  Evaluate its effectiveness in enhancing particular aspects of teaching and learning.  Evaluate how the programme matches different pedagogies of how children learn mathematics.

The ICT programme that I evaluated was a dynamic number line (Intel plc,Clark-Jeavons,A & Oldknow,A 2005) I felt that this would be a good programme to use with my class as it can be adapted to suit the wide range of abilities in my class; simple one step formulae for some children and more difficult two step formulae for others.

It presents algebra to them in a child friendly way, using a number line, a resource that they are familiar with. The children will also have to make predictions HOWEVER - to enable the children to develop these skills, the program must be used in a way that lends itself to developing them, sitting the children individually at a single computer, asking them to work in silence and only asking for the correct answer clearly is not going to develop these problem solving skills. It can also be used in a way to encourage the children to give reasons for their choices. The number line also develops their understanding of other mathematical concepts such as place value, properties of number and relationships between numbers. The number line can be used in a way to encourage the children to record workings in a systematic way,

As well as looking at the mathematical skills the Number line can help develop, I am also going to be evaluating the piece of ICT based on how well it matches what I already know about the way children learn mathematics Anghileri believes that “the confident use of language is acquired through representing, talking, listening, writing and reading as children are actively involved in doing mathematics.” (Anghileri, 2005, p.54) Vygotsky believes that “language makes thought possible and regulates behaviour,” it encourages “higher mental functioning which involves activities such as thinking, perceiving, organising and remembering, functions that originate in social activity.” (Lefrancois, 2000, p.243). “Children learn most effectively when they are engaged in dialogue with adults and also benefit in a number of ways by being required to collaborate with peers” (Moll, 1992, p. 54).

How can ICT be used effectively? NATIONAL CURRICULUM It believes that ICT can help pupils develop their mathematical skills in many ways such as being able to “recognise patterns, relationships and behaviours”, “be creative and take risks” and “review and modify their work to improve the quality.” Enable children “to experiment and learn from feedback”, “think logically and develop problem – solving skills” and “observe and explore patterns” BECTA Generally consider there to be five major opportunities for children to use ICT in learning mathematics.” These are; learning from feedback, observing Patterns and seeing connections, exploring Data, teaching the computer and developing visual imagery Leask and Meadows believe that “of the many factors involved in organising an ICT task, there are four which are particularly important: organising the children into effective groups, ensuring the children understand the educational aims for their discussion, software design and the teachers involvement in the structuring of the task”. (2000, p.42)

For my classroom research I decided on my own five criteria to evaluate the effectiveness of the Dynamic Number Line.  Form their own rules (APP materials)  Think logically and develop problem solving skills (National Curriculum)  Learn from feedback (BECTA)  Make and test hypothesis and predictions. (National Curriculum)  Observe patterns and see connections (BECTA)

The Activity The activity will involve the children using the dynamic number line programme. The children are all working round one computer Wegerif (1996, pp52) who states “Computers can be used effectively to support pupils’ talk when they work in small groups on collaborative tasks”. However sitting at the computer together is not necessarily enough to ensure that the children work together. This is supported by: Leask and Meadows (2000, p.40) who state: “In primary Schools it is common practice to ask children to work together at the computer. A crucial requirement for the success of such joint work is that pupils are able to communicate competently with one another. Without such collaboration, the potential of ICT to support learning is diminished.”

METHODOLOGY – How did I collect my information? Listen to the discussion and see whether the discussion is being led by the ICT programme, are they discussing the changes they make on the computer and the changes they observe? Interview the children after the session and discuss the usefulness of the program in terms of their learning and whether it encouraged them to discuss their ideas. Carrying out both the observation and the interview, will make my results more valid and give me a better insight into whether it was actually the ICT being used that helped to develop the children’s understanding or whether another activity without the ICT could have worked just as well.

Was this ICT program effective in developing these children’s mathematical understanding? To answer this question I referred back to my original criteria that I set to evaluate this ICT program. 1)Encourage the children to observe patterns and see connections Children were able to do this very well with comments such as “when ‘n’ moves up one ‘a’ moves up 2”. I feel that the computer played an important part in developing these skills as it was visual and they could “show other people what they meant on the computer.” 2)Make and test hypothesis and predictions Children seemed keen to make predictions and again I feel this was due to the computer, the children wanted me to move the ‘n’ value so they could see whether the ‘a’ value moved to where they thought. If it didn’t the children were keen to get it right next time. If the children had not had the immediate feedback, I do not think they would have been so keen to come up with predictions. 3) Learn from feedback This objective was met was clear when a child stated “3 add 4 is definitely not 8” after I had moved the values and her prediction had not been supported. The fact that the children were happy to test out ideas and didn’t mind when they were wrong,

4) Think logically and develop problem solving skills The children were able to do this and it was really interesting to have the opportunity to work with the small group and observe how they worked their problems out. The children were able to describe why they thought certain numbers would be good choices and why others may not be. For example they decided 10 would not be a good choice because “10 would go off the scale”. 5) Form their own rules All of the children were able to do this and even if they were not always correct, after looking at the computer they were happy to try another solution. Although it was not one of the criterion that I had chosen to observe I feel that it is important to state that the BECTA objective of developing visual imagery was a skill that all the children developed. I feel that this skill was one that allowed the other skills to develop so well. It appeared that the computer was needed to ensure the children understood the task. Through observation and in the interview most of the children made some reference to not understanding the task until they had seen it on the computer.

BUT… Although it is clear that the ICT was a valuable resource and did enable the children to deepen their mathematical understanding in a lot of areas this does not mean that all ICT used in any way would produce the same results. Some factors that could have also been responsible for the activity being such a success.  Children were working in small groups  Children had the undivided attention of the teacher so perhaps felt eager to please.  Discussion with each other was highly encouraged  The activity was suitably matched to challenge the children.

ALSO, I am not a researcher, I am a class teacher and there were limitations to my study. I only worked with a small group of children so my findings are not necessarily true of all children in all school. If I had had the time I would have liked to analyse the written notes that the children had made. I have only evaluated the effectiveness of one ICT program so I am unable to say that all ICT resources will be as useful. HOWEVER – carrying out the research has not only been extremely interesting I have taken a lot from it and I feel the children have also.

It is clear that there are still barriers to using ICT effectively but when I see such positive results as I did in this study I am even more determined to ensure that I use ICT more regularly throughout the curriculum. Some of the barriers: Keong, Horani and Daniel (2005) agree with the idea that there are still some barriers which prevent the integration and adoption of effective use of ICT in maths. Some of these barriers include lack of time in the school schedule, difficulty in integrating and using ICT tools in single lessons and lack of knowledge about ways to integrate ICT to enhance the curriculum. Even if these barriers are addressed Higgins and Moseley (2001) state: “Knowledge of, and experience with, computers is not enough to enable teachers to make the best use of ICT in the classroom. The way teachers’ skills, beliefs and practices are related is complex and this affects the way they choose to use ICT and how effective they are at using it.”

One of the most powerful quotes that I found while carrying out this research was: “It is the problems that are posed, not the technology with which they are attacked, that make all the difference. With computers, as with pencils, some problems are great and some are a waste of time.” (Goldenburg 2000 pp1).

In conclusion: Benefits of the research for me: Found new ICT resources to use in the classroom Developed my understanding of how to use ICT effectively (BECTA, National Curriculum) Saw a group of children in my class really enjoying and responding well to a new piece of technology Felt reassured that other teachers, researchers etc identify that there are still some barriers to using ICT Will work even harder to try and overcome these barriers as I have seen how well ICT can be used I am able to share my findings with the rest of the school and hopefully show them how ICT can be used effectively and encourage them to do the same.

Benefits of the research for the children in my class: Will be able to try out new ICT programs to extend their understanding Develop their mathematical knowledge in many areas by using ICT Feel more confident in using ICT as they are using it more often in a range of subjects across the curriculum Understand that they can develop their mathematical understanding in a range of different ways and ICT is just one of those ways. Make connections between different areas in maths Be self-motivated to find out more and prove or disprove an idea with the use of ICT

Impact in practice Presentation to NCETM Annual Conference Jack Jackson 17th June 2010 National Centre for Excellence in the Teaching of Mathematics

Aims: Inform, educate and entertain. Objectives: National Centre for Excellence in the Teaching of Mathematics Describe the setting which I work in. Reflect on developments in mathematical teaching and learning. Consider the impact of these developments.

About Launceston College Founded in 1409, Genuine comprehensive school, Everything to everybody, Learning outside the classroom. National Centre for Excellence in the Teaching of Mathematics

Facts and figures 1365 students, 250 in the sixth form, Attainment on entry just below national average, mean CAT , mean KS2 SAT level 3.8 – 3.9, %5+A*-C 72%, %5+A*-C inc EM 54%, CVA at KS4 1014, %A*-C in Maths 65%, 80% of our parents went to LC as students, Average attendance last year 94.3%, Fixed term or permanent exclusions almost zero. National Centre for Excellence in the Teaching of Mathematics

Developments in mathematical teaching and learning Investigation in maths, The purple box, National Centre for Excellence in the Teaching of Mathematics Shaded square problem

What fraction of the square is shaded yellow? How do you know? National Centre for Excellence in the Teaching of Mathematics

National Centre for Excellence in the Teaching of Mathematics 1/81/8 1/21/2 1 / 32 X ¼X ¼ GP with first term = ½ and common ratio = ¼ S ∞ = a 1 - r S ∞ = ½ 1 – ¼ S ∞ = 2 / 3 X ¼X ¼

National Centre for Excellence in the Teaching of Mathematics

National Centre for Excellence in the Teaching of Mathematics

National Centre for Excellence in the Teaching of Mathematics

National Centre for Excellence in the Teaching of Mathematics

National Centre for Excellence in the Teaching of Mathematics

National Centre for Excellence in the Teaching of Mathematics

Developments in mathematical teaching and learning Investigation in maths, The purple box, National Centre for Excellence in the Teaching of Mathematics Shaded square problem The dominance of the SMP, Teacher as researcher, The National Strategy, Developments in ICT.

The impact of these developments Learning forum, Funded higher degrees, “Have a go fortnight”, Online networks, Restrict shopping basket CPD, NCETM.

Aims: Inform, educate and entertain. Objectives: National Centre for Excellence in the Teaching of Mathematics Describe the setting which I work in. Reflect on developments in mathematical teaching and learning. Consider the impact of these developments.