Maths Education and Assessment Specialist interested in Edtech, History of Maths, and Linguistics. He/him

Slough, England
Joined August 2015
Alex Cutbill retweeted
From September 2026, The MAT will no longer take place. The University of Oxford will use the TMUA. More info: buff.ly/K4bVGPx
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🤠* The rumours are true! I'll be at #MathsConf39 talking about exam standards. Do come along with your questions and thoughts. I promise it will be more interesting than it sounds! *hat not included
📣 Another #MathsConf39 workshop announcement! ✨ The Maths Assessment System in England: How Standards Are Set and Maintained with Alex Cutbill (@intersectarian) Who decides how many pupils “meet the expected standard” at the end of KS2, or achieve grade 4 at GCSE? This session explores the mechanisms behind standard-setting, busts common myths, and critically examines whether the current system meets its aims. We’ll also consider what might be possible in the future for assessment in mathematics and how changes could impact teaching and learning. ✨ What you’ll take away: ✅ A clear understanding of how standards are set and maintained in KS2 and GCSE maths ✅ Insight into the myths and realities of assessment outcomes ✅ Discussion on the effectiveness of current systems ✅ Perspectives on possible future directions for assessment in maths Leave with a deeper understanding of maths assessment and its implications for schools, teachers, and learners. Learn more and book your tickets: completemaths.com/community/…
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Hello X, it's been ages! Is anyone still around? I've had some thoughts about maths education and assessment over the last few years, and now I'm back living the freelance life I am free (and have time!) to write them down. I'm trying out LinkedIn. Let me know what you think.
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Largest known prime in each century 15th Century: 1499 16th Century: 1597 17th Century: 1699 18th Century: 1789 19th Century: 1889 20th Century: 1999 21st Century: 2099 22nd Century: 2179
Largest known prime in each century
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How to solve the area of this shadow #area #geometry
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Alex Cutbill retweeted
The yellow circle has radius 4. What’s the total area of the two quarter circles?
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Alex Cutbill retweeted
#euclidea_puzzle_172 #euclidea 🎓Given a right trapezoid and two quarter circles. The larger one divides the upper side in half. Find angle x. ✅Leave your answer in the comments. #math #geometry
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Something I hear all the time lately. "If robots can complete our assessments, that shows our assessments aren't good enough." I disagree. This statement misunderstands 3 important principles about technology, education & assessment. blog.nomoremarking.com/if-we…
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Interesting that his citation leads with @OakNational: "He led the creation of Oak National Academy and, in his role as Chair, more than 2 million children per week were supported during the pandemic, making it a permanent fixture in the school’s system. As Chair of Ofqual…" 1/2
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I'm sure much will be made of that "permanent fixture" line too! Anyway, many congratulations to him. 2/2
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Constructions and loci, circle theorems, foundation trig, transformations, exact trig ratios. What do these topics have in common? Obviously numeracy (and statistical literacy) is incredibly important but is that all GCSE maths should be?
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We are now recruiting markers for the 2023 National Reference Test in Mathematics and English. For more information, please visit bit.ly/31w1hIu
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Find the three real values of p for which the graph of y = (x² + 3px + 36p)/(x² − p²) intersects the x-axis exactly once.
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Time for another thread! There are two different phenomena that generate our three values of p: 1) the denominator could have a repeated root. 2) the numerator and denominator could have a common factor. That's what makes the question interesting to me.
Time for another thread! There are two different phenomena that generate our three values of p: 1) the denominator could have a repeated root. 2) the numerator and denominator could have a common factor. That's what makes the question interesting to me.
Find the three real values of p for which the graph of y = (x² + 3px + 36p)/(x² − p²) intersects the x-axis exactly once.
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p = 16, where the numerator has a repeated root… p = −9, where (x − p) is a factor of both numerator and denominator… and p = 18, where (x + p) is a factor of both numerator and denominator. Can you spot these values on the graph as p varies? desmos.com/calculator/kqgamp…
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Thread over! And also, I fear, my experiment with tweeting algebra problems. Some kind of normal service will resume shortly!