Transformation Matrices card sort - game.

Transformation Matrices card sort - game.

Pupils must match each matrix to a description of the transformation it represents. Two cards are blank for pupils to provide the missing matrix and the missing description. Answers are also included.
nottcl
Autograph Team - Conic Sections - Tutorial

Autograph Team - Conic Sections - Tutorial

A video tutorial from the Autograph team on conic sections. A step by step guide on how to create a plane and a cone in Autograph and investigate the intersections. Clicking on the web-link below takes you to all the videos in this series.
MrBartonMaths
Autograph Video Special 4 - Torus (3D) - Core

Autograph Video Special 4 - Torus (3D) - Core

A video tutorial exploring torus in Autograph. What do you get when you rotate the equation of a circle about a line in 3D?... there is only one man to tell you the answer to that - Mr Douglas Butler. To see all the videos in Mr Barton’s Autograph Video series, just click on the web-link below.
MrBartonMaths
Interactive Programs.Visual display of ideas.KS3.

Interactive Programs.Visual display of ideas.KS3.

The material presented in the following pages are for KS3, GSCE and ALevel students. You will find interactive programs that you can manipulate and a lot of animation that helps you to grasp the meaning of mathematical ideas. Topics iclude gemoetry, trigonometry and revision. The games and animations can be used for the interactive whiteboard. New address: http://www.ies-math.com/math/java/
bprzystawski
Catalyse That!

Catalyse That!

Can you work out how to produce the right amount of chemical in a temperature-dependent reaction?
nrich_maths
Von Koch Curve - Post 16 Investigation

Von Koch Curve - Post 16 Investigation

This animated activity is ideal for Post 16 students. The maths required to solve this problem is A Level Maths but students have the opportunity to explore the area of fractals. Make a poster using equilateral triangles with sides 27, 9, 3 and 1 units assembled as stage 3 of the Von Koch fractal. Investigate areas & lengths when you repeat a process infinitely often.
nrich_maths