Higher November 2020 Paper 2 Q24
24 Quadrilateral \(ABCD\) is shown.

(a) Work out the coordinates of \(C\) when \(ABCD\) is
rotated 90° clockwise about \(O\)
then
translated by \(\begin{pmatrix}-6\\2\end{pmatrix}\) [2 marks]
(b) Triangle \(PQR\) is shown.

When \(PQR\) is reflected in a line, \(P\) and \(R\) are invariant points.
Circle the equation of the line. [1 mark]
- \(y = x + 6\)
- \(y = -x\)
- \(y = 2\)
- \(x = -4\)
| Answer | Mark | Comments |
|---|---|---|
| \((-5, -2)\) | B2 | B1 point \((1, -4)\) from rotation may be seen on the diagram or point \((-5, -2)\) marked on diagram SC1 \((-7, 6)\) |
Additional guidance
| \((-5, -2)\) marked on diagram and answer \((-2, -5)\) | B1 |
| Answer | Mark | Comments |
|---|---|---|
| \(y = -x\) | B1 |