This page contains interactive games and ideas for developing
  confidence with transformations. There are a number of
  non-iteractive resources involving transforamtions on the site
  such as <a href=
  "http://nrich.maths.org/public/viewer.php?obj_id=5458&amp;part=">Mirror,
  Mirror...</a> and the related activities described in that
  problem's accompanying text.<br />

  <h3>Notes on a triangle</h3>

  <div>
    This short film offers opportunities to discuss
    transforimations and their effects. Why not select a section of
    the film to analyse and recreate.
  </div>

  <h3>Transformation game</h3>

  <div>
    This card-based game offers opportunities to develop confidence
    in the results of different transformations.
  </div><br />

  <h3><span style="text-decoration: underline;">Interactive games
  and problems which utilise familiatiry with
  transformations</span></h3>

  <h3>Penta Play</h3>

  <div>
    These games based on the twelve pentominoes were invented by
    Solomon W. Golombwho came up with the idea of polyominoes.
  </div><br />

  <h3>Square tangram</h3>Practice at transforming shapes and making
  connections between the ratio of sides of similar shapes
  (squares) and areas is a useful short cut to solving the later
  stages of this problem.<br />

  <h3 style="text-decoration: underline;">Some transforma</h3>
  


  <h3 style="text-decoration: underline;">tion problems</h3>

  <h3>Bow Tie</h3>

  <h3>Tablecloth</h3>This problem linkssymmetry and transformations
  with a generalisation related to the numebr of colours. An
  interesting mathematical connection.<br />

  <h3>Matter of Scale</h3><a href=
  "http://nrich.maths.org/public/viewer.php?obj_id=811&amp;part=">This
  problem</a> examines a proof of Pythagoras Theorem using
  enlargements and scale factors.<br />