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Competition Explained

The Naturally Mathematical Challenge

Semester 2: 2010

Naturally Mathematical is an Internet Challenge for the mathematically able that provides three Qualifying Challenges and a Final Challenge. It is designed for the mathematically-able students for whom the regular maths program may not be sufficiently challenging. It is seen by us as a resource for the Gifted & Talented coordinator in a school with one of the most important features being the feedback that we provide to each team. The first challenge for Semester 2 is now available - click on the link in the table below to open the questions pages.

The questions and solutions for the 2010 competition are made available via this page, with links given in the table below as the questions and solutions come on line. We've have given links for the Semester 1 questions and solutions below in case you are wondering what types of challenges are posed and what is our  expectation of quality in the solutions. You'll find that the challenges are mostly open-ended, with more than one answer being possible and that the solutions should explain not only the solutions but the thinking that led to finding them.

Semester 2 Date
(week beginning)
Junior
Challenge
Senior Challenge
Challenge 4 9th August

Junior Challenge 4

Junior Solutions 4

Senior Challenge 4

Senior Solutions 4

Challenge 5 6th September

tba

tba

Challenge 6 11th October

tba

tba

Semester 2
Final Challenge
15th November

tba

tba

Semester 1 Date
(week beginning)
Junior
Challenge
Senior Challenge
Challenge 1 1st March

Junior Challenge 1

Junior Solutions 1

Senior Challenge 1

Senior Solutions 1

Challenge 2 22 March

Junior Challenge 2

Junior Solutions 2

Senior Challenge 2

Senior Solutions 2

Challenge 3 10th May

Junior Challenge 3

Junior Solutions 3

Senior Challenge 3

Senior Solutions 3

Semester 1
Final Challenge
7th June

Junior Final

Junior Solutions

Senior Final

Senior Solutions

Click on the Guidelines to see how the competition works.  Also, have a look at the hints given for E-submission. As our students become more and more engulfed in the use of ICT for the submission of their work, the ability to control the look of a document and its file size become more and more important.

The questions for the competition are devised by Johnny Baker (Natural Maths) and Roger Duke (formerly of the University of Queensland). A focus of the competition is the use of Java applets that encourage exploration of maths 'micro-worlds' and which are devised by Roger Duke. Both Johnny and Roger would like to see an enhanced use of computers in the teaching of maths - computers should become as central to the teaching of maths as they are to the applications of maths in the real world.

Our guidelines allow the  Senior and Junior teams of (ideally) 4 students to answer the Challenges over a one-week period and to vary the membership and size of a registered team. Please go to the Registration page if you would like to organise one or more teams to become involved the competition.

Last year, a teacher asked if we could put together a presentation that would enable her to explain the competition and its benefits to her staff. As a result, we have a brief PowerPoint presentation that you can download which gives the rationale of the competition, some sample questions and a few selected comments from teachers who have found the experience of being involved one not to be missed. Click on the Competition Explained link to download a .zip file that you can run on your computer.

This competition also provides an excellent opportunity for ICT integration as the questions are made available over internet, solutions are composed electronically and emailed to Natural Maths, who reply electronically with feedback. 

Recently endorsed by Engineers Australia as a valuable learning experience, this competition seeks to promote problem solving skills in ways that students can actively engage in. The challenges often call for the use of hands-on materials and have a practical emphasis.

Only 30% of marks for the student solutions are awarded for correct answers; the remaining 70% calls for clear explanations of the problem solving processes that led to those solutions.

 

Natural Maths : Ph 07 5533 2916 : Fax 07 5533 7244 : nmaths@naturalmaths.com.au