Given the intensity of A-Level studies, what is the best way one can go about ensuring all tasks are completed in time?

The best way to solve any complex problem is to start off by formulating a general overview of the problem. This is useful as it allows you to see the overall 'big' picture and allows you to really comprehend the complexity of the problem. You can then proceed to break the complex problem into smaller constituent sub problems which are more manageable. These subproblems can then be assigned individual deadlines and you can go about systematically tackling them one by one. 

BZ

Related Maths A Level answers

All answers ▸

Find the intergral of 2x^5 - 1/4x^3 - 5 with respect to x.


Identify the stationary points of f(x)=3x^3+2x^2+4 (by finding the first and second derivative) and determine their nature.


The line l1 has equation 2x + 3y = 26 The line l2 passes through the origin O and is perpendicular to l1 (a) Find an equation for the line l2


For the curve y = 2x^2+4x+5, find the co-ordinates of the stationary point and determine whether it is a minimum or maximum point.