There are n n\,n counters in a bag.
4 of the counters are red and the rest are blue.
David takes a counter from the bag at random and does not replace it. He then takes another counter at random from the bag.
The probability that David takes two blue counters is 13\displaystyle \frac{1}{3}31
Show that n2−13n+30=0n^2 - 13n + 30 = 0n2−13n+30=0
Find the value of nnn.
43 exam-style questions on AQA GCSE Maths Probability Equation Questions. Each one has a worked solution and a mark scheme showing where the marks go.