Maths Scholarships CPD Workshop, June 2023
Join us at the Conference Aston in Birmingham for a number of CPD sessions.
Saturday the 10th of June 2023
Session 1 - Trigonometry the Right (Angled) Way - with Aidan Gollaglee (Maths Hub Lead, London South East Plus)
About the Session
This workshop will take you on a trip down memory lane of how trigonometry may have first been introduced to you before putting aside the dreaded SOH CAH TOA mnemonic and exploring alternative ways of getting students into trigonometry. Participants will take a look at the language and terminology used within trigonometry as well as considering how we can use visual representations to support our teaching. Calculators will take a back seat for much of this workshop so participants can get a feel for trigonometry without a calculator. The aim of this workshop is to help participants to formulate ideas for their own teaching and to enjoy trigonometry lessons through the eyes of a teenager again.
*Equipment required: A pair of compasses, pencil, ruler and a calculator.
About the Speaker
Aidan completed his mathematics degree at Loughborough University and went on to work in the aerospace industry before training to teach at King’s College London. Aidan was part of the 3rd cohort of Maths Scholars and benefitted from the network and events offered. He is currently Maths Hub Lead for London South East Plus and has previously worked in multiple schools across London as a Head of Department and Lead Practitioner.
Aidan’s own experience of maths education in a rural coastal town in Norfolk inspired him to want to make change and now focusses on supporting and delivering PD to teachers with the aim of creating a better experience of mathematics education for both students and teachers. He is an accredited NCETM PD lead and is currently working on supporting and coaching subject leaders for maths to support them in implementing a teaching for mastery approach to maths education.
Aidan tweets @LSE_MathsHub or to get in touch agollaglee@mathshublondonse.co.uk
Session 2 - How do you problem solve? - with Bernard Murphy
About the Session
The mathematician Paul Halmos claimed, ‘the mathematician's main reason for existence is to solve problems.’ Mathematical problem solving is one of the Overarching Themes in A level Mathematics and 25% of the marks in A level papers must be attributed to the assessment objective: ‘Solve problems within mathematics and in other contexts.’ So how can we develop students’ problem-solving skills? In this session we’ll work on two or three problems, trying to identify what strategies we employ and think how these approaches might be promoted in our classrooms.
*Equipment required: A pair of compasses
About the Speaker
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nQtL1Gwmmlmms5phEDI7HzDHIBlSZC7vvWTLMR8o6dpY6t4rbTQmpeBTp1033ItN1C2nhbcSCQzGI5IPp6+nOUq0uhosLf4j5A+N/gG+8A+Ireaw1OS/ijLBpJyDvw2Chkz34xx/PB9K/Zt+E+n/Ej4JeJJNWtLOS98RTNLE5gUmFI0WONPNzvaM7XbGRgSuOuSeH+NmpXvjjxQmi3f2CzsYJmEkcFw001wAATG3yBYxnGdrNkEDPFfT/wd8P8A/CP+G7TY4hjZg21ckKdpGD7YB4B4zSqVGqaR1UMMp1HJ9DzDwj4DXxL8MfCzGe/sZFsVsb6Rma2liuoQLeUMwYEMJUbaCOfrXS/D/wDZ/wBV0NJ3m8ea1qcZditvNqdwWhjJDImCwUkHPzMrcFh6V0mtate+APEdze22i3+p+G9Sc3MiaW6ST21yVUSBYmZVMLkBsod3mtIxB8zI6O0+IOi3l4EXSPEZnLLHv/4RLUCCSP7/AJG3aO7A4GRz0yqc5xukr3M62HiknLRo5LQPAcFvrWsap4lu1vbfRY1SO8n2qEjXMpkkOAuVB+8Bj5e1e6fsVfD218AfCG1jitZbS7uislys6oJPMI3MG2AKSpYrnkkKMljzXmV14e1rWtY1GKbTf7K8P3aR/bDdNEz3EamRWhSMb/vhVV94GI5AFy5Pl/Uvwx099N8FabHKmyQqzH8WJB/EYr08FeVS7PEzDlhQfdtL9X+SOrooor3z5UZTTUlNI7UAM/z1ptOpP89KTAnooopgFFFFADTXy9+1n8BL/wAV3C+K/Dlk93fNGIdRt7dd0kirjZIqgZY4wDgk4VMDqa+oqTt71hWoqtDkkdmExdTB1VVp7n5oeI9Km0bTtLnkikKtGrbjjeqsqkKwznIBHy46Y9yMjQJ5ZLqN428x0ZWkypU8HB7+g6fSvoD9rbS4z4ouZBBIzTrGF2qT+82oGYADqEQDcDnG/HPNeGfDaH+0ry6+0TWcaP8Au08yZAd4jR2XbuDYTzFLEjgcE56eJVpOHmfQ4XEKbu9Lnr/hfxEqQ/vJcliDlcY44Jz6ZB61zP7RfxcvvCHgWe30edYtXvv3cMsh/wBWvAZ8Y6gE4yO/tTfC8yw3lrBLbyPcyOUcSDoyuxKspHBCgHgk/Oa+ff2pPiY8PxO1XwvfaU0+nNFb29hPFbKgikVfOdXkb75ZXOUztbEZIylcNOmpVLM9epiOSmmlqzmfBvjq10Ox0+zvbJrxPOkmm1DeSxbfjeSRyACVPzdq+0vhR4/0C+8PRXE8yxxoQGyRwenOfrzkfyr5B0z4Z6jrWmSXVws9zbOss4kFn5reXG5SZMhicKX7MDkAj1r0jwn8F9atYbq10iK50ZBNDcSP/Z7yxiLcxKmMx53FQOSV6cZOa6JRhLZ7GcK9TqvxPqHWtU0rX2NppwURlChZSxVVOBwwGMgNkcjnp0rE+Gfjq4tVvtCvZC95p85t5Nw+Y4B2kj3UivLvidfWPwk0SDXdZln0y2muDp+nXkenGeVmCOHR4grAsWRmORtChcdQT0vgW6HizVrfX7WKEG8LNJJb2+DMyxoDuyxYE43cngkj+LjmlD7Z0RxF/ckrr7z2C61hNQt3YNl8ZPp6f1/nX0Zp9qthY29shJSGNYwT1wABXyhcXbQakkESsPtMyWq5U8Mzbc4I5HOeOtfW4zXq5atJSZ8znFRSlFIdRRRXuHzoUhGaWigCMjNNqRvWm4oAkooooAKKKKACiiigD5i/aYt1l1y5jmcxj7Os6k8gqMKFPPQsrcH/AGq+ZNCuIdF1GO2gvoI798Fpr6ZVRWG9FaQkMpUh5X2hRlie33fcP2oPHH/Fz7nTkZoktLRLV+p3MUMu4c4GRKB06p+FfNE2ttoerTMshjmY5hkySIm3hgWj+7ncvccYznArytKkpR9T14qVOMZM9j8NaimnyXBtbhblGmibG0sNr7zDcM2NpJLlX2r8xPyrtQEwfFzwDZ6lb3V7f6ct1Zao/mXMV4Ay8hQrbWHTCo2MZ6kgc1x/wPvrJvEHmapjzvLknj+2IxiTygxknRNytFJlyQygFQx65DH33Xp7bWrU2dyhRFLRqzwsgl2oXLqpJ4OJBzyPLbsM15mIpypvnR7WCrRqS5WeG+BPA8NhpM9lBeXunWABKR29xKqqHkaSRlAbqzuckkE568Lj3rTYNUtLME61BI5jEXy2yb3Cg5JPqck8CuNsfCsGm3SFb29gMxJWOGQsDkDBAI44Hbniuv0jRlbT54pNS1CZJ1dtouNjAcAMmPulcj7o7g+ucFUhLVo9pxVrciOdh8AQ+IPEVnf6zHJqt3ZhxDcXCgtGJG3Ps4HBIB4H8I9BW3oPhyy8EmSC3iMVk0nlwKdp6qAFHfOAOvPNddpscEccbJE0Hy7W8xizDAAwTnqMDoe3enap4NuPGX2eygRkEk4JkjbaRtIBIPqpB5ByNvWppxlXqciWhzYytGhDnasM+C/w/vNY8TDW9VikW2sZGkgJCrvkwmw7l5bAHPJHA7EivoqqOkaXb6Lp8NnbqRHGPvNyznuzHuSeTV72r6mjSVGKij4StVdabkxaKKK6DAKKKKACmkU6igAooooAKKKKAE6V4T+1x46fQvh+PDuna1caFr3iBmt7W/tJ2gktgFLeZ5gPyfMqj1ILAA17fdXUVjby3FxKkFvEpeSWRgqoo5LEnoB618J/tAeKIviZ8SLljcC48Lzj+zdNvsrst7u3kY79yn/VeYGdnz82I14wa7MJQ9vU5XscGMxH1enzLc+bvAN7qOl2svhzWTcR6vpqrHJ9oVldtowJFB+bDAD65zV7xFZw36jzEAn2L8yj7uCOTgg847N2Fdzqvge/8WTYNp/xX2kECGO3RUl12E5LXLswz5ZHQD1HTjbHp/huLxhoxmtpIpZEJiaSL5owwA3KCR2BHHuOuRXmY/LKuAl7aOsH+Hqe1lubUMygqMtJrp3t2/VHkNp4gfwne2wlunf+CQqzEquQcIpbduye4PUbuBivon4e/GCPxDo8ttp9vHqNzEIZbi3VniaGRkdElE0iKWLFI1yR/GR85AA8j8QfCa+hkLi1+1RSAhiF2jsOGz2ANcmug6z4Uljn06a4s7u2Z9reW24KVIYBjlckHjgD64FccakKsbSOupRnRfNE+uYdUX/hBF1I2shF0slx9rVDK2WZghADcDbGrYf7pkILbsg9lYapDpsz2Ekqq/K7NxmlbYGyDtHIyoOSf41J+8M/Jug/FfxpcJYS3+nWr3lvviWW3sYNtwDJESQpXhsq2ShX7xOOK+ivhr4q1DxBp8Wq39gsOotCIzJHGAZlztQhiSxDRgdTxvPWsJYOm3e5rDMa0NGj1vRGbUJQqJIZ1lKhdu0tkAr8uOVJJGQf649h8K+Hf7DsyZEUXUhy2DkD2z9AM44z+dcL8GdNWS81C6uI40njSPbDGoCRlgQSBgdkAHoBj1z6wDXdh6MKavE4cTiKtaX7wdRRRXYcQUUUUAFFFFABRRRQAUUVWvr620y1luby4itbaIbnmmcIij1JPAoAsV498aP2jtD+FMj6XDt1HxG0eVtd37uAkZQykdM9do5IHOAQa8t+NX7ZtvbwXWk+BMz3Q+R9VkA2rgnPlqeT0+8R3OPWvjXXNSvdW8QT319ezXt3dO0k8txL5rO4GSCfUkE9eMGvQw+Gc2nNaHHVr2Vo7nql1rfi/wCLGtXmu67rd1qN756T6fp8kj/YbWRv3UKwQbtgkIEp8wBvlilZuua6K70exWzN49vHqPhzVLr7NqenxSK7W19E/lmRtrEJbo4HJOMgMfvAHyjwh4w1TwvdR3ekXLWV7DkxOhDDJVlDDJxkK5PI6E9s16v4T8UpcW5hgtLefwkdK8vxXaIvk6neksU3YDfOqmQgFRnYxU4Ijr6qjRjTScVb8P6fY+NxVSpJ2ldr8v66mjLpM+tXNxp91q4h8V2S7rLxcgEYvrcA/wCi26nO4EBgT04Yndhs2oZoII4vE1lotwLhWFvqXgi0YwvD94fa5Vzw4O9sk/384/ekOn8Pro15pvh3VpRNqZYXPgS7zmCzj+Uojt03DC/kuMYjA0bCDU9c1m/n0C4h0/4rWEZXxFcTNtguLfglYz0wQqgEEEYUHGFZOyUY1IWlqn91v8vyex48ak6c1KDakn89P1/Nas7PTNF0i88vyry21KJgCbi2+aJWO7MZJXAfKtkHnr6cVvEHwz04TCVLeM2zDDQyqMA8DIJ7cnj3rzrw3430jw3azvBHeaL8L7ibbfwwqyXkF+GAL4HzBMqBwOMLjGAo9f0TxAWli0jxCkFlfXWZdO3TKTfQAAiRRjhwD8yjpgnpX59mmRzwrdWhrHt1/pH6dlHEVPHRjRxNlPv0f/D9O5y1j4P8P6NfpHc2AU5+RpOFGcHOfQEdj2FdykdjaWaJZwqQoI81cYHPAznqB71R1ixSbYrx5Cv8pxnvnOPbHenMot7UKOg5xg+uePyr5eLbep9hKnFO5k+BfjsPC/x3bwXfxiLS761i8uZYWZjcljjLZwsYUjk99wr6n+lfl8uvab4s+J2utdul5BDrTWl4rQyOscJYwKxAI3sr2+cE4GG79f0Q+FmuXWteELZNQaR9UsibO7eSB4d7oBhwH5w6lHyCfvdcg19hPDxp4anUj8/8z4anipVMXVpSd1fT/I7KiiiuI9EKKKKACiiigAooooA8X+K37Tnh34dyXVhYr/butQ5V4IX2wwsNvDyevJ4UH7pB218c/FT42eLPihM66veGO03kRadbqyRJzwAM/Mwy3Lc8deK5HUPFZnxvMbwTliRChUNtYjsrcjjCgZwP9qsC9vjNGkR/epIBPIYZlHyZVQhGc5Iw3K9eOoNe5SwyitjzJ1nLS429ma1VIwnmPI2FAYsSNwyBtBwRhup7CqtvHHeT7lmiSIR7nyPkAz8ufUkAdP7pqw2nrqEl6xlLWj73wsZJaMEFkGM4IJAIPfaCcsAbraG7SeTLdLHAWeR4oJVld2OVwz4OACAo2qByBjvXr0qVrXPNq1uxWs7ofZwY87CqlQ24hmcnBBK8qAWPT860dM1C90/ULe5tJpLK5jP7qaKRlkjbkFg2emT1J7iqtyqN9oSNoz5EPlFTICE3FRk88YAxz6DpxUF9D9nkJCsT8wRdw+RhtUMGI6c+n6812pW0POk7nrXw98fWUmmz+CvEz/Y/D2pTy3NzqEasLu1csWUwAKdoBJBQADBOBncH9D1LT9tjY6T4n1BtFgt8SeGdeiwJtZx9xJmHUt8vXruHqrN81rMs0jqZFndWBjkByGDFsY+gJ6D867nwt8Tr/RtJOn39lHrWjrHsgW4BaSxyCBJbsSQh6sOCDyABk53Une6/rz9e/f1PKq4VS1j936f5eZ6L4ne98QRy+In0iOL4iabGIbnwSo/dz2wIUzbR1JUL8w/2RzwKytQ8Yf8ACC+FdTlF/Jq1tHbtPpnjRUdjo8p4SybCHaC4KbiFH8PH8F/QdR0/xJeW9hp2vzWPjGKIyQeNLiHy5nG0v9lki3fMxUSDuPkJBY8tledoHijwn4J0uPRLLSorzWGkmuF0Z5ElKblkZXYNvYgZ2P8ANhCP7ud+VtcvT/h392mnXueWnyyvLf8AHdL7+/TZo6z4Z/HS8vNA8PR/ECxso73VmEdvqOks00Skxs4WdSNykBBmRcqdxJEajJ9F1bXtIh8NPrMN5BJpjQ+f9rjYGPygCSwP0B6ehr5t1/wNp/he+XRte8O6rDo66hlPFWhu1tbyJnKHy5y8Ns2D96MoCF4Patex1K98cXd54Ljt7+98MeHEkvNTlu5opbm5/ezCGFliVtwIt5C2BySAcA4PwmKyuFS1Skveb+Wp+qUcwq4R+zxDThytp9dLFDwdb6F4o0Kw1N42gv8AU5prO9somYxT+ZLLOAfKHA82VH3lu5zhCK6Pwr8cvFHwT8UajZw3ceuWbXRa8t55d8LkBVzEd7eWdqD7rEAscg4AHNfFLxVZ+GZhovhtrV4buLzLm+hs/s4ZkmljwEPHJjUiRQpGwnLbq4AS/aEIMZDAHoMjB5x09Pf0r340OWl7Kauj5uNVVKqrx37/ANbn6M/Cn9oTwp8VoYYbO5Gna0w+bSrxgspbBJ8s9JAMN93nAyQK9Pr8kj5lhcxTxu8cgwQ6sQRg8EH16V9P/An9ry70mSDRPHFzJqFgxVIdWYFpoQBj95xmQdDnlupO7PHh4jASp+9DVHuUcZGfuz3Ps+ioLa6hvreK4t5Unt5lDxyxsGV1IyCCOoI/nU9eSemFFFFABRRRQB+M5liaSS3mMkSsywwQ5ySWddqqygYDqV7cAjgEHGtY6TFdT3S3VtNFqW1tgVj+6RlRixG/7oJ3MQFGPY81dItbW4uIbx1nmSOXyoWmULGeIy+YyduGJKrkbTg9CAKsaa0khu76S5njuFga1UXUjPEFDLukYoeIwxPUOpLMGyMkfcRgj5aU3rYkvtWs18MXsenzLLeLKrtLCpDjdGQzxpxySm7g9GUfW1ayWsNxczX1vHIk6usMDxRjCxzFQQ20DIABOFH30JK4p8qwzWMsd6F1OOzhZZVt5wsrKyfLhSyneXYEllYglxyTWvbx20nh8ai6xX8lvdTGCZ1DR7FcgkApkMo2r06q3tnot0ORt7iabZwQ6deWs8wACsrcFiuUB3bM7cYJ5HXnjoax4cPbrPLF5ks0HnMTmTsu4LznKlUbgkcNgc0+3V9avtRieyiMskikTTQmJY13gYfcwYLwco+WwpBOMYtP58GmmGeGEXMZDrHuKBo9xIKqRwpUrjIA4GegI067GG5lzJ9njnKiSBN24b1dSzcEk7uoGcZyTgDk7qmsbk20UpXaEVtgjDMWYfKMgYPO0HoOpI96S9WXy7aa3kXy3XIXDKAC+CwIKdRGnykZznjnNMkEcjeba7kiVdpjTLsmVII5POAD94c5J65w0ugm7rU09J1O40G8gvbK6SC7tJVkiniQAhlKspZCDyO+eOBmvQrT4mp4wstVj8S6nfaZeLcR61pr6eY4kTUIiQWUbeC65HzEjPPfFeVTJMyF97B1YAGNV2yZI4Ix02sR17NU0oErSNh5NrBnLMMYOFbA7gncORzVLR3SOapSVRWZ9cW99L8Rl8U+Fb+HxBfMi2kttfOwgSeGQB4pgyjAKOM5A4IH92vL/BMmo/8ACmdR8ca2W0vUmvrudLjR3hBgWG4S1MMhjUeapkt55OOolYc8V5n4a8ca34TklOl6nP5bRNbtCzNsdGYkgAMDjPoByG561b1zxelz4N8NaJplvLpVhpukwWF3DEwKahLGd6zMuMDLHfgD7zHOdorlUXTqqUdv6/M7a03XwioVHdpvXye33WOH1C9uvEWs6hq13EYLjUZmuGh3cJuICoCOMKoA49OlatkoRn8s7z0b057H3qnbxm6uMPjZHwxZsk4PUZ9MH8xVySONnHlt+6DZz78e/f2rdq92zONoJJdCV1KtgkEDB2447nr7471XkeSOQBFKbWypA/PNT7AF/iHI3dM46Zz7mo2Em4MRlR6H9Ky5ejN+a2p9U/sg/HCe31G38FaxcF7K6ydOllcZhk5Ji+jc4564H8XH2MK/JzStSuNN1W2u4JXt7mKVZInRiGjYEEMD2IIH5V+mvwq8cL8RPAWk67tCTXEe2dFHCyqSr4GTgFgSM9iK+YzHDeykqkdmfQYGv7Rcktzr6KKK8c9UKKKKAPyCmvAnh+8itLmKURQsVVQCVZ13EAgZxkt8wLIzIenQRaRZiztbiIk26yW4VhEp3cguVZMchxnJUliFBOBvIr6hpKtfWVzAbiOdNoCiGP8Aduj4CBQu3y3Mo+Xb3yM7ABe8P6kkirqEj29mFlIvI2kwIZ1U4KklWJYqMOvzcH6v+gRstD49vTQ1pDa8OXRBEIbdo5JBmBFYs5RtoKkIV4C5JZMEYFV1uLzT7iOXVbqwu7JY/NN1cXSkvI8rMsIVWPG5VHzjLc9MZrDhU2+qQxMJI7mRzalWVGzIGO5mAT94oZJMkMDnDbzt3G1PqUun6tffYr59PlktHaS+VY3ZM5LMxZQuDIhH32GY2GXxldOVJM5ru5reXNBayzW80WyKXzI4trsoSSNSjOu/qrKcAjkgHHXdT1a0mhhgk8q4t7hSyvHuAlDI4KRr8+0JkocggE9q09UsbzyXF0qeaLdmYyTb2MgUYGVf5myxU4VgzZCEHcaytL8zUrcSv5ZW1nbdsWQMZMNKzHdH86ttI2sQcrgd6CegxWXVM3EMSeUSscxm+dcggA/NwQSD8oz1De9WEsYPtWFIDymQjzQfkULkLwBnIAHAwcg1JNHbapCZ4bxLa7gfE1jMhG4EqGDIOMjI+6CcEZ7VXtV22yRqjGIOVIlQg/eBMfK9NpHzDpuXnrk8xeRZa1C+YZFUS+YNysMFlUnkMQMABT0HYnI7nlI1vtRdgzkYC54GRkemR6nkmmPCjIhiicRKdh8xg7BlPQDbwRz1P93noadEFVUjTdvRDh2c7sDg5Oc5zzyO31q10DysRXln53EXmI/3fu49QSDnOGDD9O9MaGaaHZNLxE3BBIxyc8AdCQOp4walZm2yCQOZA3Ld1yDjj0+vqasLCske6cJIx+UYG4fU++MH8uaPJmZUtSiq4VQjs2dxwfYkH05FTMWiby1B+bnd1HTOfpgHp7e1RNaLCrPGjIN23KqCAT2A9OvT2pyrmBmYokeSQyE45yMfn+NT5D87FqaMKqqcNjgsRg9MkfSoNjqu5sg+meD74+lTwyMcDfufO3Gc44PBPrTip+cgKRuxg/UYAH+HvU7aGvTQqRsy3UYxyGUnt+P+favvT9jBX/4VXfs/3X1aVk9CPLiGR+INfBbYF0p34OMFlyeOv51+g37IVqbf4K6e5XAluZ3U+uH2/wA1/SvIzS3sfmenl1/antdFFFfJn04UUUUAfjhrMircXBnuLe9u43WSUSXSAwLIi7iCpK53A7mYjJCkndVS1u9vi8wCKHzprP7annIWV22FnCqueWVVbdnkqccFa0NW0+3s7TUbFDbSiCcrFbj5BCyqzbAMDAO1s4KruJ+8ME8Rdapp9n8RPD74hnjh051LfLEyMX2rExLLyoI+Yk9eFOBX38tHc+MSbTid1r15faXH+4up7mC+domhkBdtytGCGVhsOVDbskfcXOF+7ntNPJqFiJIXl82SOaJPKEfmMUVVYlnO0koMMxbG1QoxyM/WJ4YdZFzFLdTvbwyLDJPcMZZWEkMaFGU8uN5+4oB2K3PO1I5ba68VXPmzNd6lGJU85n2tK+DCpDeaC7ZRT+7bCDOPlGRpJ20ItdXZ3On6tHpt6n2Jom0gXC+XLJdGYsoB8uFUU/MxWMqckEblPTJFTSLxbPUPEdgVMn29kuIY9QtnKq7yHIEoG5ix3fxD7x6jlCawt9audPu1Nz9nt3kW1mVRk3KxqEk8zfnIMzFsnIVA248Yp6/DNDqdpqyNNPZW1xN5y7UZDiVYpHCBdm8qCNypyqn5m6ge1zOOrsT21rb7Ua4drKZVZQ3kGMRq7EoysAq7D6KB95R1yRq3aLdQ3FxMiC9T91dW+5jCykH5lGNxIK/eAGMDODnNG71b7bqFtBcPHFuk2CeaTLtIUjBj4TdtIDZ+bDccVe061ht0S7WGaJbiRykRLxLHJ5fzxkZ3FWZxxx90gbQAtF+geZEt5G9uiQRb5QuWVdy7o8AjPIBKkjnJ5J+tR2sy26hYd0akKTLuC9SfmznqNyjk9ql0+KO4SKREnSzlYyCMYdBhvmIXB27mK9TkkHinrB8y74oyHYAwjKouFIP5Ejt0I/G0Q32GK0bKGwwduWY4GVJPfJ5A7UrvHHC8yTfeU7Y9pYHk5PHqcnrTZIpprlDkJtboGJHBA5Gewz271dmjJijMaR/P06AsTkkk47cdafUnzK0MbKwkO13xlSGwBwcggcc/SomjjJkJRpN+DjIB44OOf85pZofOmijUkEAkLIcnIJBGMnr7GnLHHHONqEbc5wv5Dkfzo8x6aK422U78DcQcMdpxjIAPP0q+qq0bRjG7qBz69D/9cVArbdwYMAy7lODt69vc/wBRU8Mm1soMjcCOMdcnHX0NZSv0NI22ZQkBW+jUbt28DIGSMkcH2r9Kf2fNBfw58GvCtrI295LX7UcjBHnM0oH4BwPwr8/PD+gp4i8ZaHpAUwf2hfW9v5vOQJJApP4Z9O1fqJDGkESRooSNBtVQMAAcAV8/mtS8YQPbyynZykS0UUV86e+FFFFAH4+Xhj0zWLG4uriYv5TSNF5CqjDaCyNIq/N5kYGcgYJx03V5p4slu4/iZoD2l20RmtZAHZWXylLqjEkEnI2sNwJICAc4xXf6p/oek3m2eGG48uO4bYhMTxq6hyWKbvldA6knoMbR282+JiX0nxC8OXi2Atri6WU+dYgwMzHaGYnoGBB5B4OfSvvq3w39PzPj6Or08/yOx1S5XXPEGlvbwLc2DwbPtEIH75SrErIMqykBk+UEY3sc7mrl/hhqnmXmreI5p/I09fOEKGMn5XkXJIYNxtY8HIywyNpqsPGEdx431uRrK0+2xWgCwzspiUpbq0mVkO0FWidhtAPUZOQCnwq019P8J2Msl2o87cqrJCxKEBJDErKf9YwYEBv7428sQc+ZzqJLzHyqEHfyO68Janaw6hqrXNzsc3XkR2zx7nRSqgts3eYCq+Y2UA5VQWywre0PRY4bzbBY+RCGgGoW9shnXymJiaUEMuDg9ckPy4+6y15Uutw6Brdlf6fbXl5JMxSWK+2TMjApuCnI+bBPRR90rz8xPqEmqWFppdvbm1ld4mkeFZkBcyiOEtGflAEgLoGALjcExtrSMnLRmco8qT7lu4tZrMG3GiOZJ7WE2s1zbyLNcKYiwmZZC3MfA3Bt2WGPvbqsMzbZFgE8llI++OSOU7ZVeRQXI+VlAELMF29lz1NYdrHPBCV1JReI9lDalrmZ4IjumIdwSc5ZJT0PG1utadxPp0QiU/Z7drhWeKOOQzbijlnJfPKggdEPRODgVvscztJE7edGts4ljyIv9a7Dbv5GEZAFODHwSRjnOOKk+RvJc3CzSM2BjaDuzvI4OcYI/i7n0q9b2c1i0tmfOnkQOWk2qCDEigKqhs53zM3IxkHIHWql1GrRwyWsmDJuKSSPuJDMsbMRjOMY67s4b8K9RWuOhmbzjNEvzghmG7GcZUHHrgnjH/1pZrV4lChFG87Qq/KSRk8HuB7mmLdJHemII+UXMsYHklWUE4245IYkdOealXzWikfqj/dUAjHAGAT29/cfWp80IqzbVsXeZWSUtkDJJ5yQTgdiR+RqOOHzVyeCP4hzuyM4PvkfpU3mSJG7TH5lOwFVPJwOnOBgnHA705d6zAbj8xyCGHcE9AeuM9f/AK1VsKO5LGys/lI5GTg5J9Bkdehzj8KsRt5ce0bCO27OQRjGePQevasrw3Nd6t8RJfD6aTdXrtpf22GGxZfPll8wxqgBU4UEksQM4P5em/F3wePBc+jQpZLp1vNA0ixbgzEhhuLMTnknjJ4wa43Xg6ns1udShJK7W5X+FMXmfEzwYzffj1yyGR0x5y/5/Gv0tP3a/OD4OeV/wszwlJIu5P7Utccjg+chH5HFfpBXzmZP95H0PoMvVoMKKKK8c9UKKKKAPxwitrK6FpZCOOK5RisKxq5KsrAG3mXaVIwMjlgCxBPArzP4uWVzYeLPCjXlha2Vs/mCKKJmd9hVGIckc5zkZY4DCvR/EIg0n7LdQXk8El1uuGjuuEW4ySVGxtyucH5mbqU6feXz/wCL32a68SeF5ZLeVEuZLoN91C/EanIL7txyfvEDAUdQTX3tf4LPy/M+Pw9+f7zDubn+0LvxQjWdvFEumQxW8zMUyxtkiUAAlSXWQvyTg7SPStAeKrf4f+F44zdOiTWsLeUGkVvOCkrsOe2ecqQN/ZicGtRwXGrapcyPa3MCzQPcT29qS+9oGdnVCA2wcsRng7sAYArm7qO48beJJtf1l5bsxxfJE4KpGqgBQeuGGRwR1z1rllJwfu7m6iqnxbHQeELWPVrmXXdWsxbGFRLBZxBIkihB2kKZB5eVLxfKTk5yeck+maPpbwKZvNeKZVktrKaMiFjCirG8Kfu3YoFVGbcpba24VieGkGtWdtaT28MsbxrdkqkkU0skm4EqB85Ux4+6uzDHCK1b6+RpOk6VJeOLi3m+WdlYbkRHEqRyS/N+7LHG4tsKqWDrhlHZTVl5nLUfNLQ1m025tdHSO3j2CygR5ZYVRLRGFw7Or7VKK+Qq7nWPJiILdMTNqN5pdxOb2+aUzWXns1/ANyhlfcqsv3SCyrnI3fKcMORWmkfTbf7VbvdNqsbI814IfKlXYpmWJGIG7kD924PykbWYYZbl3qMtnFPBdXMsd6kThrK0iRYS7RqGmeKZ0ZCWIXAAUhWK/wB2tLmNizqVzFM4uoYjdySXLzmWeP52hUBgnMfU7M7cD7mOcZqu37y7R4iUxNhvMGA5BYgDJLZxv++eMn6VLY288iTy3U8cUytIYlNyyCbc8QEkj4G1QGB2hs4zxg8M861jvYIZZFdYoVQsPkC5DN8oJBCli2Q5yNpU8jmvRmdxNJZL6F4AwkllixtYqzcqR64PAx0PQ+wq5vMiKGAbliucqFyCcZ/2cjqvf0ql9vEyxNFIrxiMNKkLLsEYVSQw74IJ4PUHjkCrMkjXAS5MuHbIBfaBwSuMA9QFHygY4H0IT3sQ7Ha53LAsqBTjK4J65ZTnrkj8hT23Qwl2RpBGdvPJXIGMj29j6VHIot2iMkUZf7iEMATkfdI9Tz1/rUslrIsJ81FR5FOZF3gtkdcZ6kHtV+odjrvhR41j+H/i648Sx6et/drp02mJAZfKDCSaCQMWweAITjA7im/ETx9rfxK1GC61lowbcbYILWNURFOCQOckkjqxP8q4y1m8nahlRuflwSTz0Hf26n2q07C6kDHdtwRnjjGMjp15HQ965fq9ONT2qWp0e2nKCp30Ov8Ahzqcei+MdDui3yW95DNtP+y4YjOPb9TX6dL90V+V3heHzNWsFllwjzRjew4UFwCT06e3pX6or0FfPZtFKUX6nvZa/dkhaKKK8I9kKKKKAPxp8WFvD9p4iNtI58m9WMCRs7owqHYf9k7iMDsB9a8q+Iy79d8HWpx5EMMiogUAKCEYgccDJOAOB2oor77EfAvl+h8fh/i+/wDI5n47atdaX9jEMzv9uK3ErSsXbdHGijBJzg7iTnPOOlcv4U168hvIBvV42ZY2ikUMjDdu5U8dVB/nRRXlVX+/PRp/wUe9/DDWJ/El1pyXoVo7mUQeVGWVIgY9wZFBwGBUANjP3uu5i3ValE1jeW0Ec8ylLprdZo3MTgYhjDZTb8wVyM4+bncGDNkor1obHly3NLwesN/440TRBbxW1rqEc7XDQg7mBiQlMEldhxjbtxgn1OUsc3HhPQdWk2SSXFzJA9u8SNFzPcbmGVLAny143bR0AA4ooqupiaOjs9nqlr8yzlRPOGmijJD+eIyfu+g/DJAwvFSy6LAugxXLPJJcLC7mR2yXk3OnmNxguVwC3sD15ooraJk9h+0Wq3csXy7QU2dV2iQDHqBwDxUOtyGzvoVQAiREJ3DPUuOPYbRx9T1ooqluxEmo/u9IS7UAPnG3HynKhifzp2n/AOmRtvHQEDH046/U0UUdyTNaNba4WNVDB0ZyW7HPbHH/AOvmtAMVYQAlQS3zAkHgkD27UUVm9jSBo6Ll/m3MPnB2g8feFfqz/DRRXzObfFD5/ofRZZtL5DqKKK8A9sKKKKAP/9k=)
Bernard has spent the last 30 years teaching mathematics in schools and working with teachers on their professional development. He has contributed to national and international projects in mathematics education, been a textbook writer and A level examiner.
You can find Bernard on Twitter as @MEIMaths
Session 3 - Taking the dry out of Maths & Computing! - with Tig Williams
About the Session
A whistlestop tour of some intersections between Maths and computing curriculum and the opportunities for fun these give us. We will also look at some IT tools that enhance both maths and computing and make our lives easier and more fun!
About the Speaker
![Tig staff profile 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)
Tig worked as a DBA and senior analyst and ran an IT consultancy before moving into teaching. After 10 years of teaching and running a successful IT department in secondary, Tig stepped back from full time teaching and ran a Computing at School (CAS) regional centre followed by one of the National Centre for Computing Education’s (NCCE) Regional Delivery Partners (RDP). He also chairs the CAS Assessment Working Group and delivers support for schools working with all aspects of the computing curriculum on top of his work as an examiner.
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This session is open to alumni. Online bookings closes at 23:59 on Thursday the 25th of May 2023.
Follow our Twitter page @Beamathsteacher for updates. To follow and discuss our CPD events use #MathsScholarsCPD.
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