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Average Rating4.84
(based on 82 reviews)

If you are very patient, or simply lucky, you may spot The Beryllium Baboon in its natural habitat - the Cambridge primary school. When the BB is not teaching, eating cake or sleeping, it can occasionally be found creating short stories (along with questions and yes - even answers) for guided reading and English comprehension lessons in its school. The target age range of these offerings is therefore Yr6 and perhaps a bit older - let's say 11-14.

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If you are very patient, or simply lucky, you may spot The Beryllium Baboon in its natural habitat - the Cambridge primary school. When the BB is not teaching, eating cake or sleeping, it can occasionally be found creating short stories (along with questions and yes - even answers) for guided reading and English comprehension lessons in its school. The target age range of these offerings is therefore Yr6 and perhaps a bit older - let's say 11-14.
Decisions, Decisions - A Maths Investigation or Discussion Framework: Year 6+
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Decisions, Decisions - A Maths Investigation or Discussion Framework: Year 6+

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This mathematics investigation was designed for use by children of Year 6 - under the guidance and encouragement of a suitable mentor. It was not intended to be a 'fire and forget' worksheet, but rather a framework for discussion and exploration. The theme is using mathematics to guide (almost) real life decision-making. The focus is on using ratio and fractions to establish probability. Although the material is designed to be challenging but accessible to children working within the government's expectation for children at the end of Key Stage 2, it is possible that teachers of children in KS3 may find the resources useful.
Propping up an Ice Core - A Maths Investigation or Discussion Framework: Year 11+
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Propping up an Ice Core - A Maths Investigation or Discussion Framework: Year 11+

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This mathematics investigation (in the field of static mechanics) was designed for use by (very) able GCSE maths students or those just beginning an A level in maths or physics. I anticipate its use in helping to introduce the topic, or as formative assessment/revision. The investigation is a light-hearted look at using trigonometry and other basic mathematics to establish and solve equations describing the balanced forces on a body in equilibrium - in this case an ice core propped up carefully against an ice cliff. The intention is that enough explanation of the underlying physics is provided so that only a knowledge of the relevant mathematics is assumed. (The investigation will be continued and extended with more material when I have time to write it.)
Le Savon D’Or - A Short Play in French: Year 6+
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Le Savon D’Or - A Short Play in French: Year 6+

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This short play was written to introduce a bit of novelty into year 6 French lessons. The children on whom I tested it did seem to enjoy the chance to tell a simple and rather silly story in a different language. It tells the story of Bruno and his quest to find the Magic Golden Soap, which of course is owned by the King who lives in the Big Pink Castle. On the way, Bruno meets the customary assortment of motley but helpful characters (actually, I gave up after two - but you can extend it as much as you like) who give him the usual advice and point him in the right direction. Discover what Bruno hopes to do with the Magic Soap, and what on Earth has happened to his grandmother. A word of caution - I am not a native French speaker, but I did get my erudite French friend to check the text and so(with any luck) there should be no mistakes. If you should find one, please let me know.
Missing Sequence Numbers - A Maths Investigation: Year 6+
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Missing Sequence Numbers - A Maths Investigation: Year 6+

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This mathematics investigation was designed primarily for use by children of Year 6 - for exploring and understanding integer sequences. The material could alternatively be used for consolidation or assessment purposes. Most of the sequences are arithmetic (i.e. linear) but there are also more challenging ones such as squares, cubes, geometric progressions and good old Fibonacci’s sequence. There are sixteen sequences, and four levels of solution: Simply fill in the missing values in the sequence (least challenging). Find and express a rule which describes the sequence (more challenging). Find an algebraic expression to define a sequence value from the previous one. Find an algebraic expression to define a value from its position n in the sequence. Steps 3 and 4 provides the greatest challenge. Sometimes it is easier to determine one kind of expression than the other and so the challenge is increased considerably when both expressions are required for each sequence (i.e. steps 3 and 4). Although the material is designed to be challenging but accessible (with guidance) to children working within the government’s expectation for children at the end of Key Stage 2, it is possible that teachers of children in KS3 and potentially KS4 may find the resources useful. In addition, children of earlier KS2 years may be able to access and complete many of the sequences, even if a grasp of the more complex rules might currently elude them.