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Maths Ed

@MathsEdIdeas

Maths Teacher • School Leader • FCCT • FRSA • Sharing ideas, curios, problems and resources to inspire the teaching and ignite the learning of mathematics.

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linkhttps://mathsedideas.blogspot.co.uk/ calendar_today21-06-2017 12:43:51

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A maths blog for teachers / anyone with an interest in mathematics — with posts about maths and its awe-inspiring stories, resources and problems free to download, and collections of links to the most fascinating maths audio and video out there: mathsedideas.blogspot.com

A maths blog for teachers / anyone with an interest in mathematics — with posts about maths and its awe-inspiring stories, resources and problems free to download, and collections of links to the most fascinating maths audio and video out there: mathsedideas.blogspot.com
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For the 104th day, the 13th day of the 4th month of the 2024th year:

104 =
(13 − 4 × √(2 + 0 − 2 + 4)) ×
(13 − 4 × √(2 + 0 − 2 + 4)) ×
(13 − 4 × √(2 + 0 − 2 + 4)) −
13 − 4 × √(2 + 0 − 2 + 4)

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In 1991 a list of large semiprimes were generated on a computer whose hard drive was destroyed to remove any record of the prime factors.

In 2020 the 250-digit semiprime (RSA-250) became the largest encryption key ever factored, using 2700 CPU-years: bit.ly/3xwHrwX

In 1991 a list of large semiprimes were generated on a computer whose hard drive was destroyed to remove any record of the prime factors. In 2020 the 250-digit semiprime (RSA-250) became the largest encryption key ever factored, using 2700 CPU-years: bit.ly/3xwHrwX
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Sequentially stringing together all the numbers from 1 to 10 and then back down to 1 gives the first ‘memorable prime’:

12345678910987654321

The next is probably the ‘gigantic’ 17350-digit:

12345678910111213…244524462445…13121110987654321

But we know of no others.

Sequentially stringing together all the numbers from 1 to 10 and then back down to 1 gives the first ‘memorable prime’: 12345678910987654321 The next is probably the ‘gigantic’ 17350-digit: 12345678910111213…244524462445…13121110987654321 But we know of no others.
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Random Acts of Maths — over 300 pocket-sized problems, teasers, curios, provocations, inspirations, etc., for teachers to gift to students, school visitors, et al. Free to download, with solutions and slides: bit.ly/2MkTnFM • s

Random Acts of Maths — over 300 pocket-sized problems, teasers, curios, provocations, inspirations, etc., for teachers to gift to students, school visitors, et al. Free to download, with solutions and slides: bit.ly/2MkTnFM • #maths #math #MTBos #iteachmath
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Indian mathematician Brahmagupta imagined a number for nothing (śūnya शून्या in Sanskrit, ‘vacant’) in 628 CE → The idea reached the Middle East via al-Khwārizmī (ʂifr صِفر in Arabic, ‘cipher’) in 825 CE → It spread through Europe via Fibonacci (‘zero’ in Italian) in 1202.

Indian mathematician Brahmagupta imagined a number for nothing (śūnya शून्या in Sanskrit, ‘vacant’) in 628 CE → The idea reached the Middle East via al-Khwārizmī (ʂifr صِفر in Arabic, ‘cipher’) in 825 CE → It spread through Europe via Fibonacci (‘zero’ in Italian) in 1202.
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In recently showing that the Collatz conjecture now holds for all numbers up to

1,770,887,431,076,116,955,136

David Bařina's computing systems checked around 220 billion numbers per second, or just over 7 numbers per 1cm of light travelled! bit.ly/3W1vTMv

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‘The most fantastic magic square ever discovered’, in the words of Martin Gardner. Lee Sallows’ Alphamagic square: A magic square that remains magic when its numbers are replaced by the number of letters in the name of each number. bit.ly/2DfXIrX

‘The most fantastic magic square ever discovered’, in the words of Martin Gardner. Lee Sallows’ Alphamagic square: A magic square that remains magic when its numbers are replaced by the number of letters in the name of each number. bit.ly/2DfXIrX
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A catalogue of links to >150 mathsy videos and clips — arranged by theme — for teaching hooks, curriculum enrichment, or just to dip into, relax, share, and enjoy. Including from Vsauce Veritasium Grant Sanderson Royal Institution Oxford Mathematics and more: bit.ly/3IUiWwb

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Two vertices of a square lie at the centre and a vertex of a regular hexagon. What fraction of the square lies outside the hexagon?

For a solutions ‘think through’ and slides to use in the classroom: bit.ly/4anPKZY

Two vertices of a square lie at the centre and a vertex of a regular hexagon. What fraction of the square lies outside the hexagon? For a solutions ‘think through’ and slides to use in the classroom: bit.ly/4anPKZY
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For the 81st day of the year, an 81 digit prime number:

111,111,111,111,111,111,111,111,111,111,111,111,111,161,111,111,111,111,111,111,111,111,111,111,111,111,111

Or to put it another way…

For the 81st day of the year, an 81 digit prime number: 111,111,111,111,111,111,111,111,111,111,111,111,111,161,111,111,111,111,111,111,111,111,111,111,111,111,111 Or to put it another way…
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A set of 100 mathematical quotes, curios, provocations, etc., to colour our corridors with mathematics. For free downloads including an editable versions: bit.ly/499EPlv

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