Past Paper Questions by Topic
Complex Numbers
Complex Numbers
- FP1 June 2014 - Question 3
- FP1 June 2014 - Question 1
- FP1 June 2013 - Question 7
- FP1 January 2013 - Question 5
- FP1 January 2013 - Question 2
- FP1 January 2012 - Question 5
- FP1 January 2012 - Question 1
- FP1 January 2011 - Question 7
- FP1 January 2011 - Question 4
- FP1 June 2010 - Question 1
- FP2 June 2013 - Question 2
De Moivre's Theorem
Loci in the Complex Plane
Matrix Algebra
Matrices
Matrix Linear Transformations
- FP1 June 2014 - Question 7
- FP1 June 2013 - Question 8
- FP1 January 2013 - Question 4
- FP1 January 2012 - Question 4
- FP1 January 2011 - Question 8
Series
Standard Summations
- FP1 June 2014 - Question 5
- FP1 June 2013 - Question 5
- FP1 January 2013 - Question 1
- FP1 June 2012 - Question 6(b-c)
- FP1 January 2011 - Question 5
- FP1 June 2010 - Question 9(b-c)
Method of Differences
- FP2 June 2014 - Question 1(b)
- FP2 June 2013 - Question 1(b)
- FP2 June 2012 - Question 6
- FP2 June 2011 - Question 4(c)
Maclaurin's Series
Proof by Mathematical Induction
Sum of Series
Divisbility and Multiple Test Proofs
Matrix Proofs
Further Calculus
Applications of Integration - Volumes of Revolution
- C4 June 2014 - Question 7(b)
- C4 January 2013 - Question 6(b)
- C4 January 2010 - Question 8(b)
- C4 June 2009 - Question 8(b)
- C4 June 2009 - Question 2(b)
- C4 January 2009 - Question 2(b)
- C4 January 2008 - Question 3
- C4 June 2007 - Question 7(c)
Partial Fractions
- C4 June 2012 - Question 1(b)
- C4 January 2011 - Question 3(b)
- C4 June 2009 - Question 3
- C4 January 2008 - Question 7(b)
- C4 June 2007 - Question 4(b)
Vectors
Mixed Exam Questions on Vectors
- C4 June 2014 - Question 8
- C4 June 2013 - Question 8
- C4 January 2013 - Question 7
- C4 June 2012 - Question 8
- C4 January 2012 - Question 7
- C4 June 2011 - Question 6
- C4 June 2010 - Question 7
- C4 January 2010 - Question 4
- C4 June 2009 - Question 7
- C4 January 2009 - Question 4
- C4 June 2008 - Question 6
- C4 January 2008 - Question 6
- C4 June 2007 - Question 5
Polar Coordinates and Curves
Area Bounded by a Polar Curve
Tangents
First Order Linear Differential Equations
Exact Equations (Integrating Factors)
Second Order Linear Differential Equations
Equations of the form A(d2y/dx2) + B(dy/dx) + Cy = f(x)
Worked Papers
The new specification has limited resources, but these papers from the previous are still somewhat applicable.
FP1
FP2
For worked papers, see the top of this section.