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Grade 4 MAKING MODELS OF 3D SHAPES
Grade 5 DIVISION BY CHUNKING
Grade 6 GEOMETRIC PATTERNS
Grade 7 SYMMETRY & NUMBER PATTERNS
Grade 8 VOLUME
Grade 9 PERIMETER & AREA
Grade 10 NUMBER PATTERN SEQUENCES
Grade 11 PROBABILITY
Grade 12 SOLVE THE TRIANGLE
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Find the prime factors of 2023.
You can be a creative mathematician, you can be someone who has your own mathematical ideas. Find your own interesting facts about 2023 and calculations that have the answer 2023.
Write 2023 as a product of its prime factors.
(1) A small boat leaves a harbour H and travels due East (bearing 090 degrees) for 40 km to a marker buoy B and then sails directly towards a lighthouse L which is 24 km from B. It then returns to the harbour H, that is a distance of 57 km on […]
Click here to register for the 2022 GLOBAL MATHS AND SCIENCE LESSON ON TUESDAY 11 OCTOBER. See below for links to lesson resources in English and Spanish.
Sheep Talk The first sheep talk word is A. To find the next term in the word sequence, each A is replaced by B […]
To make your 7-piece Tangram Puzzle, either make your own tangram pieces from scrap paper as shown in this video or use this diagram and carefully cut out the pieces.
Now use the pieces of your Tangram to make
• An isosceles triangle
• A rectangle
• A […]
This is a classic Chinese Tangram. Each of the people illustrated, and many convex polygons, can be made with the 7 pieces and there are hundreds of other puzzles based on this tangram.
Can you find a way to fold a sheet of paper so that you can cut out the tangram pieces accurately […]
Arrange the 7 tangram pieces to make the shape in the grey picture.
What do you notice about the pattern? Draw the pattern and make a list of what you see in it.
Describe the shapes of the tangram pieces.
What is the same and what is different about the shapes of […]
Six bags of sweets each contain green, white, yellow, orange and red sweets with equal numbers of each colour (5 flavours).
You pick sweets from the bag without looking. If you pick 2 sweets what different combinations of colours can you get?
Twenty-one gas cylinders are to be loaded onto three lorries.
Seven cylinders are full, seven are half-full and seven are empty.
A full cylinder weighs 50kg and an empty cylinder weighs 20kg.
How should they be loaded onto the lorries so that each lorry is carrying the same weight?
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Suppose you have two 1s, two 2s and two 3s.
Arrange these six digits in a list so that:
between the two 1s there is one digit giving 1?1,
between the two 2s there are two digits giving 2??2,
between the two 3s there are three digits giving 3???3.
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