(a(i))[2]
Draw the image of triangle A reflected in the line x = 4.
(a(ii))[2]
Draw the image of triangle A after a $90^{\circ}$ anticlockwise rotation about (0, 0).
(a(iii))[2]
Draw the image of triangle A after translation by the vector $\begin{pmatrix}1\\-5\end{pmatrix}$.
(b)[3]
Describe fully the single transformation that takes triangle A onto triangle B.
(c)[2]
Find the matrix that represents the transformation in part (a)(ii).
(d(i))[2]
Find G(P), the image of P under the transformation represented by G.
(d(ii))[3]
Find GF(P).
(d(iii))[3]
Find the matrix Q such that GQ(P) = P.