In this short problem, can you deduce the likely location of the odd ones out in six sets of random numbers?
Use your skill and judgement to match the sets of random data.
How can people be divided into groups fairly for events in the Paralympics, for school sports days, or for subject sets?
How can we make sense of national and global statistics involving very large numbers?
Six samples were taken from two distributions but they got muddled up. Can you work out which list is which?
With access to weather station data, what interesting questions can you investigate?
Is it the fastest swimmer, the fastest runner or the fastest cyclist who wins the Olympic Triathlon?
Making a scale model of the solar system
Design and test a paper helicopter. What is the best design?
Can you make sense of the charts and diagrams that are created and used by sports competitors, trainers and statisticians?
Three dice are placed in a row. Find a way to turn each one so that the three numbers on top of the dice total the same as the three numbers on the front of the dice. Can you find all the ways to do. . . .
What biological growth processes can you fit to these graphs?
A maths-based Football World Cup simulation for teachers and students to use.