How to "study" A-level Maths, not just learn?

To make you an A* student in Maths and Further Maths, the main technique is to sort everything by methods and knowledge. I spent 3 weekends catching up from knowing nothing to A* by my methods and I will never forget it, because I'm study it, not learn it. 

RL

Related Maths A Level answers

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Prove algebraically that n^3+3n^2+2n+1 is odd for all integers n


f(x) = (4x + 1)/(x - 2). Find f'(x)


Show that (sec(x))^2 /(sec(x)+1)(sec(x)-1) can be written as (cosec(x))^2.


The circle C has centre (3, 1) and passes through the point P(8, 3). (a) Find an equation for C. (b) Find an equation for the tangent to C at P, giving your answer in the form ax + by + c = 0 , where a, b and c are integers.