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Submitting your expression of interest

The process for identifying participants in the Leading reSolve program will be conducted online.

  1. Carefully read the Information and Expression of Interest package.
  2. Speak to your Principal and colleagues to outline the opportunity that becoming a reSolve Champion provides for you personally, and for the school (see reSolve Champions –Information for Principals). Your expression of interest must be endorsed by your principal (or nominee) on behalf of the school.
  3. Complete the online expression of interest. Expressions of interest are due no later than 30 April 2017.

Your principal will also provide a separate, confidential referee statement once your expression of interest is received.

The expression of interest requires short statements (approximately 250 words) related to the following criteria. The explanatory notes in italic below will help guide your thinking and formulation of your response. It is suggested that you prepare these statement before commencing the online application.

  • Your knowledge relevant to the reSolve Champions’ role

What we are looking for are people with a sound, coherent knowledge of the mathematics appropriate to the student level they teach, along with an appreciation of the broader mathematics curriculum.

  • Your experience as an educator and in seeking and providing professional support for their colleagues.

Champions will have a history of contributing to the improvement of mathematics teaching by actively engaging and collaborating with colleagues both individually and in teams, in formal and informal professional learning – at least some of seeking advice; sharing insights, practices and resources; supporting and mentoring others; networking and providing feedback.

  • Outline your views about mathematics and its learning, and to working with colleagues.

Champions will need to be advocates for mathematics, and for using reSolve resources and approaches to improve mathematics outcomes for students.

  • Describe your skills in networking with others in person or using technologies.

The capacity to build and maintain personal professional connections and relationships will be important to success as a Champion.

  • Describe how you are self-reflective and able to learn as you go.

Whilst Champions will have some unique and specialised knowledge and skills, to be successful they will also need to be learners to further develop as teachers of mathematics. Often this will require learning by reflecting on experiences. They will also need to be flexible and adaptable when working with others.

Submit your expression of interest at www.cognitoforms.com/Resolve/ReSolveChampionExpressionOfInterest.