## why a big-picture view of maths matters --- ### what often goes wrong - maths can feel like a list of topics with separate rules - methods are memorised but not recognised in new settings - unfamiliar questions feel harder than they really are --- ### what a big-picture view gives you - you see connections between topics rather than isolated tricks - you recognise the same ideas appearing in different forms - you know why a method is being used, not just how - unfamiliar problems start to look familiar more quickly --- ### what this looks like in practice - rewriting expressions to reveal structure - spotting quadratics hidden inside trig or algebra problems - seeing graphs, equations, and functions as views of the same object - choosing a method because it fits the structure, not because it was last taught --- ### why this helps with exams - fewer mistakes from applying the wrong technique - greater confidence when questions are worded differently - better performance on harder, multi-step problems - improved ability to adapt under pressure --- ### an important reassurance - this is not about abstract theory - fluency and practice still matter - the big picture sits on top of solid 🥷 skills --- ### the aim - to learn a small number of ideas deeply - to use them flexibly in many situations - to see maths as connected, not fragmented > the goal is not to learn more content, but to understand what you already know more clearly ---
- nb "in the form" ---
- nb "in the form" ---