OCR MEI C2 — Question 3 4 marks

Exam BoardOCR MEI
ModuleC2 (Core Mathematics 2)
Marks4
PaperDownload PDF ↗
Mark schemeDownload PDF ↗
TopicFunction Transformations
TypeForward transformation (single point, multiple transformations)
DifficultyEasy -1.2 This is a straightforward recall question testing basic knowledge of function transformations. Students need only apply standard rules: vertical stretch multiplies y-coordinates, horizontal stretch divides x-coordinates. No problem-solving or multi-step reasoning required—purely mechanical application of memorized transformation rules.
Spec1.02w Graph transformations: simple transformations of f(x)

3 The point \(\mathrm { P } ( 6,3 )\) lies on the curve \(y = \mathrm { f } ( x )\). State the coordinates of the image of P after the transformation which maps \(y = \mathrm { f } ( x )\) onto
  1. \(y = 3 \mathrm { f } ( x )\),
  2. \(y = \mathrm { f } ( 4 x )\).

Question 3:
(i) \((6, 9)\) [2]
- 1 for each co-ordinate
- SC0 for \((6, 3)\)
(ii) \((1.5, 3)\) [2]
- 1 for each co-ordinate
- SC0 for \((6, 3)\)
Question 3:

(i) $(6, 9)$ [2]
- 1 for each co-ordinate
- SC0 for $(6, 3)$

(ii) $(1.5, 3)$ [2]
- 1 for each co-ordinate
- SC0 for $(6, 3)$
3 The point $\mathrm { P } ( 6,3 )$ lies on the curve $y = \mathrm { f } ( x )$. State the coordinates of the image of P after the transformation which maps $y = \mathrm { f } ( x )$ onto\\
(i) $y = 3 \mathrm { f } ( x )$,\\
(ii) $y = \mathrm { f } ( 4 x )$.

\hfill \mbox{\textit{OCR MEI C2  Q3 [4]}}