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Welcome to
The Art of Maths
2020
Transition Competition
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Transition Competition - Aims• Introduce Learners to the artistic side of Mathematics,
• Through investigating geometric shapes learn new skills,
• Take part in a competition and maybe win a prize,
• Forge closer links with Calder High and reduce the stress with the kids as they transition to secondary. Their entries will be displayed in school.
Transition Competition – How to enter• You will need to provide resources, coloured paper, scissors, glue and a
sheet of A3 to mount your winning entry,
• Contained with in this PowerPoint are the instructions on how to construct a number of shapes using origami,
• Use, within your school, the shapes to construct a picture,
• Send the best picture from your school to Calder to be entered into the main competition.
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Maths is beautiful!!
• You can watch the video (please request)
or
• Use the following slides (they will auto advance with music)
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The Art of Maths
Investigating Geometric Shapes
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Geometry in Real Life
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Geometry in Real Life
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Geometry in Real Life
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Geometry in Real Life
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Geometry in Real Life
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Geometry in Real Life
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Geometry in Real Life
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Geometry in Real Life
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Geometry in Nature
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Geometry in Nature
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Geometry in Nature
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Geometry in Nature
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Geometry in Currency
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Geometry in Sport
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Geometry in Art
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The Art of Maths
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Constructing Geometric Shapes
• You can watch the video (please request)
or
• Use the following slides
(they will NOT auto advance)
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Start with a rectangular piece of paper
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Fold in half
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Open out again
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Fold both edges into the middle
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Open out again
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Now for the really tricky bit….
… and you need to be precise
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From the centre,
fold to the crease
See this crease here
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Same the other side
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Now rotate the paper 180º
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And fold up You want this edge to
line up
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And the other side
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Turn it over and we have….
a rhombus
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Properties of a rhombus?
Two pairs of parallel sides
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Properties of a rhombus?
Equal sides
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Properties of a rhombus?
Equal angles
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Properties of a rhombus?
These two angles add to 180º
These properties mean that this shape will tessellate
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From the rhombus, how can we make an equilateral triangle?
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Fold in half
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If this is equilateral, what should each angle measure?
60º
60º 60º
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From the rhombus how can we make a hexagon?
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Fold the two sides into the centre
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Properties of a regular hexagon?
Equal sides
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Properties of a regular hexagon?
Equal angles
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What should each angle measure?
Equal angles - 120º
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From the hexagon, how can we make an isosceles trapezium?
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Fold it in half
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Properties of a trapezium?
One pair of parallel sides
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Properties of a trapezium?
These two angles add to 180º
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From this…..
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…to these
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Competition instructions
• Create some Maths Art using only accurately constructed geometrical shapes
• Using the shapes you make by folding the paper as shown in the video.
• Stick them to your A3 sheet and produce a picture covering a theme.
• There are some examples that follow of previous years work.
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The Theme of Space
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Under the Sea
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The Theme of The Wild
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