0606 P13 - Jun 2018 - Q11 - 10 marks
8442
The diagram shows part of the graph of
\(y=16x+\frac{27}{x^2},\)
which has a minimum at \(A\).
(i) Find the coordinates of \(A\).
The points \(P\) and \(Q\) lie on the curve \(y=16x+\dfrac{27}{x^2}\) and have \(x\)-coordinates \(1\) and \(3\) respectively.
(ii) Find the area enclosed by the curve and the line \(PQ\). You must show all your working.
Solutions locked. Please sign in with access to view them.