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Maths & Cross-Curricular Resources

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(based on 49 reviews)

My time zone and your time zone may be the same time zone. Maybe midnight for you and midnight for me are the same. Your month and my month could be the same month. But they could be different. Not every day. Not all the time. Not everywhere. But some times in some places on some days. Perhaps even on the day this was written.

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My time zone and your time zone may be the same time zone. Maybe midnight for you and midnight for me are the same. Your month and my month could be the same month. But they could be different. Not every day. Not all the time. Not everywhere. But some times in some places on some days. Perhaps even on the day this was written.
Spinning Round in a Circle
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Spinning Round in a Circle

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Pupils are asked to label a circle with compass directions and angles. The trick is that the circle is already labelled: with months and times [in hours (12 and 24) and minutes]. All jolly confusing... until they stop to process, sort and think! The dice at the edges add potential for an extra question around how to randomly choose a time/angle for something! There is a second circle with weeks, suits of cards, letters of the alphabet and two marathons. More confusion! More thought. Where will your pupils take you with them...
Pythagoras - Can you see the rule?
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Pythagoras - Can you see the rule?

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A set of slides to introduce Pythagoras' Theorem like the Rugby Off-side rule: (i) with little extra information [maybe supplemented with explanation]; (ii) with movement; (iii) with different (technical) labelling.
Directed Fractions: The Board Game
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Directed Fractions: The Board Game

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Snakes and ladders; but with fractions; and dodecagonal dice: sum the negatives *and* positives before you make *your* move! Yes, you too can practice: * calculating equivalent fractions, so you can translate the * fractions on the * faces of the dodecagonal dice you made and hence * calculate the sum of the * positive and negative fractions on respective faces of each and hence * make your correct directed fraction move! equivalent fractions | adding & subtracting fractions | directed number | nets | dodecagons | properties of solids
Area: Circles: Investigation
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Area: Circles: Investigation

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To be used after pupils familiar with use of #Pythagoras’ theorem, properties of #isosceles #triangles and #symmetry and sum of #internal #angles of a triangle. Gentle, steady, step-by-step progress.
Planes of symmetry
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Planes of symmetry

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Video demonstration of planes of symmetry in real shapes: using play dough. Planes of symmetry of cuboid. Planes of symmetry of triangular prism.
Trigonometric Ratios From Source
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Trigonometric Ratios From Source

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Trigonometric Ratios from first principles & pythagoras’ theorem. Set in context of tracking a star orbiting an Earth assumed to be flat (as it seemingly was at the time the principles were first developed!).
Christmaths Literacy
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Christmaths Literacy

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**A couple of poems with a few mathematical questions. Nothing too heavy; but enough to spur some thought.
Bearing Point (to stand on)
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Bearing Point (to stand on)

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Place Bearing Point on ground and calibrate to magnetic north using compass/GPS. Pupil stands on Bearing Point with trundle wheel. Giant scale map-making/diagram-drawing begins. Corners/Vertices can be marked using cones. Bearing point can be lifted and replaced with cone at each vertex to aid taking further bearings. £4.50 IKEA Mat: http://www.ikea.com/gb/en/catalog/products/40239429/ Chalk pen: http://www.amazon.co.uk/s/ref=nb_sb_noss?url=search-alias%3Daps&field-keywords=pens+chalkérh=i%3Aaps%2Ck%3Apens+chalk [might work with Tippex pen]
Key Stage 3 in 2 Years - Progression Maps - Matching 2-Year Timeline - Autumn Term (Y7 & Y8)
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Key Stage 3 in 2 Years - Progression Maps - Matching 2-Year Timeline - Autumn Term (Y7 & Y8)

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Folllowing the timeline for the Autumn term I have provided on this website, these break each objective into four steps: consolidating; developing; securing; mastering. Each objective is taken directly from the "new" UK National Curriculum for Key Stage 3 [where an objective is given for each bullet point (from page 5): https://www.gov.uk/government/uploads/system/uploads/attachment_data/file/239058/SECONDARY_national_curriculum_-_Mathematics.pdf ] . Consolidating - is generally pitched for the weakest pupils: who are revisiting key stage 2 material that may have been first taught before year 6. Mastering - will generally pitched to stretch at or beyond expectations for key stage 3. Problem solving exercises will need to be set within and around material each week. Three hours per week has proven enough to deliver the material to the very most committed and able pupils (when accompanied with sufficient homework); however, five hours per week (and some looping back to earlier objectives if/when later objectives prove inaccessible) may suit pupils who would benefit from such an approach.