Problem solving with circles
Past Paper Questions
A problem using a tangent equation and point of contact to find the centre (Q15 P2 2023)
Show two circles intersect at two distinct points (Q11 P2 2023)
A problem using tangency to find the equation of a concentric circle (Q9b P2 2022)
Problem involving a condition for two circles to touch (Q14b P1 2022)
A problem using tangent properties and angles in a semicircle to find the equation of a circle (Q15 P2 2019)
Problem involving condition for a point to lie outside a cirle (Q16 P1 2019)
Show two circles do not intersect (Q4 P2 2016)
A problem involving touching circles and collinear centres (Q5 P2 2015)
