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Multiplication

Overview

Here are some ideas for teaching multiplication using the Pegs and Boards


Exploring the Multiples of Four

The video shows how a pupil explores her multiples of four for the first time. The pupil is 10 years old. She has Dyslexia, Dyscalculia, ADHD and ASD. When she started tuition six months before this lesson, numbers were a completely foreign language to her. Her maths attainment standardised score was 69, placing her on the second percentile for her age. We worked on developing number sense of additive relationships before securing the multiples of 2s, 5s, 10s and 3s. This was the first lesson on equal groups of 4. Some children are able to rote learn counting in multiples, but this pupil was unable to learn in the way that her teachers were expecting her to chant counting in steps of 4 like she was reciting a nursery rhyme. Once the numbers made sense, the rest came easy. This method of teaching is also important for those children who can recite multiples, but the numbers have no meaning. Number sense is key to being able to meaningfully apply and work with numbers.


Contact us for bespoke training or tuition for using the Spot On resources to teach Multiplication: carol@spotonwithnumbers.co.uk

making twelve

An example of how the Pegs and Boards can be used to explore the composition of numbers into equal groups, exploring connections between facts and the link to division and factors. All numbers to 50 can similarly be explored with one box of Pegs and Boards.


Developing Number Relationships

This clip is an overview of some work undertaken by Louise Langford. It uses the Spot On With Numbers Pegs and Boards to develop number relationships; looking at 16 and the links to doubles, multiples of 2 and 4, as well as securing concepts of addition and multiplication.


multiplication mat.jpg

multiplication mat

Click on the button to download and print out the different multiplication mats to use with the pegs and boards.


Four Groups of Nine

Click on the image to find out more about how the configurations can be used to make links, develop number sense and lay firm foundations for later mathematics.