E7.1· 37 questions · 172 marks · 206 min · 2009–2025· Structured questions
Every Cambridge IGCSE Mathematics Paper 2 question on transformations, laid out as 27 A4 pages with the mark scheme below. Nothing is left out. Free to read, no account.
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2 / 27![Question 3: y 3 2 A B 1 x 0 1 2 3 4 5 6 7 8 (a) Describe fully the single transformation that maps triangle A onto triangle B. Answer(a) [3] (b) Find t…](https://img.pastlit.com/crops/2ea1cdd1-0ac1-4d2a-9eb1-3863763961b9/q14.webp)
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8 / 27![Question 11: y 4 3 2 A 1 x –4 –3 –2 –1 0 1 2 3 4 5 –1 –2 –3 2 Draw the image of shape A after a translation by the vector [2] e - 3 o.__________________…](https://img.pastlit.com/crops/ee2052c3-98fe-4625-bb93-e8a77db02259/q3.webp)
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13 / 27![Question 19: Write down the matrix that represents an enlargement, scale factor 3, centre (0, 0). [2] f p](https://img.pastlit.com/crops/169f6d9a-55a3-45a2-b506-889e63a25377/q11.webp)
14 / 27![Question 21: 2 5 6 19 M = P = e3 4o e7 8o (a) Find MP. [2] f p (b) Find M . .................................................... [1]](https://img.pastlit.com/crops/b4cba955-2a56-4b79-88e9-d34f762eee90/q19.webp)
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27 / 27Answers below. Sit the paper first if you are practising.
Pastlit
Mathematics 0580 · Transformations — Paper 2
IGCSE · topical answer key — answer key (teacher use)
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4| Question | Answer | Marks | From |
|---|---|---|---|
| 1 | see sheet | 4 | 0580/21 May/June 2009 |
| 2 | see sheet | 4 | 0580/23 Oct/Nov 2010 |
| 3 | see sheet | 5 | 0580/22 May/June 2012 |
| 4 | see sheet | 3 | 0580/21 Oct/Nov 2012 |
| 5 | see sheet | 6 | 0580/21 Oct/Nov 2012 |
| 6 | see sheet | 5 | 0580/22 Oct/Nov 2012 |
| 7 | see sheet | 5 | 0580/23 Oct/Nov 2013 |
| 8 | see sheet | 8 | 0580/23 May/June 2014 |
| 9 | see sheet | 7 | 0580/23 Oct/Nov 2014 |
| 10 | see sheet | 2 | 0580/23 May/June 2015 |
| 11 | see sheet | 2 | 0580/21 Oct/Nov 2015 |
| 12 | see sheet | 5 | 0580/21 Oct/Nov 2015 |
| 13 | see sheet | 6 | 0580/22 Oct/Nov 2016 |
| 14 | see sheet | 3 | 0580/22 Feb/March 2017 |
| 15 | see sheet | 3 | 0580/21 Oct/Nov 2017 |
| 16 | see sheet | 3 | 0580/21 May/June 2018 |
| 17 | see sheet | 6 | 0580/23 May/June 2018 |
| 18 | see sheet | 2 | 0580/23 Oct/Nov 2018 |
| 19 | see sheet | 2 | 0580/22 May/June 2019 |
| 20 | see sheet | 6 | 0580/22 May/June 2019 |
| 21 | see sheet | 3 | 0580/21 Oct/Nov 2019 |
| 22 | see sheet | 4 | 0580/21 Oct/Nov 2019 |
| 23 | see sheet | 8 | 0580/22 Feb/March 2020 |
| 24 | see sheet | 3 | 0580/22 May/June 2020 |
| 25 | see sheet | 8 | 0580/21 May/June 2021 |
| 26 | see sheet | 4 | 0580/23 May/June 2021 |
| 27 | see sheet | 6 | 0580/22 Feb/March 2022 |
| 28 | see sheet | 3 | 0580/21 May/June 2022 |
| 29 | see sheet | 3 | 0580/21 Oct/Nov 2022 |
| 30 | see sheet | 6 | 0580/21 May/June 2023 |
| 31 | see sheet | 6 | 0580/22 May/June 2023 |
| 32 | see sheet | 3 | 0580/23 May/June 2023 |
| 33 | see sheet | 7 | 0580/22 Feb/March 2024 |
| 34 | see sheet | 5 | 0580/22 May/June 2024 |
| 35 | see sheet | 5 | 0580/23 May/June 2024 |
| 36 | see sheet | 7 | 0580/23 May/June 2025 |
| 37 | see sheet | 4 | 0580/21 Oct/Nov 2025 |
17 For y Examiner's Use 8 7 6 5 A 4 3 2 B 1 x 0 1 2 3 4 5 6 7 8 (a) Describe fully the single transformation which maps triangle A onto triangle B. Answer(a) [2] (b) On the grid, draw the image of triangle A after rotation by 90° clockwise about the point (4, 4). [2]
4 marks
Mark scheme: 17 (a) Reflection in y = x 2 M1 Reflection A1 correct description of the line (b) Triangle at (4,6), (4, 7), (7, 7) 2 M1 Rotation 90° clockwise A1 position 3
20 For y Examiner's Use 9 8 7 6 5 4 M 3 2 1 K L x –4 –3 –2 –1 0 1 2 3 4 5 6 7 8 9 10 11 12 13 The triangle KLM is shown on the grid. (a) Calculate angle KML. Answer(a) Angle KML = [2] (b) On the grid, draw the shear of triangle KLM, with a shear factor of 3 and the x-axis invariant. [2]
4 marks
Mark scheme: 4 20 (a) 63.4 2 M1 tan(M) = oe 2 (b) Vertices at (4, 1), (8, 1) and (10, 3) 2 B1 two vertices correct
14 y 3 2 A B 1 x 0 1 2 3 4 5 6 7 8 (a) Describe fully the single transformation that maps triangle A onto triangle B. Answer(a) [3] (b) Find the 2 × 2 matrix which represents this transformation. Answer(b) [2]
5 marks
Mark scheme: (c) 14 to 14.5 1
13 Find the matrix which represents the combined transformation of a reflection in the x axis followed For by a reflection in the line y = x. Examiner's Use Answer [3]
3 marks
Mark scheme: 13 0 − 1 3 M2 for 0 1 1 0 cao 1 0 0 –1 1 0 or B1 for one matrix seen
21 For y Examiner's R Use 2 1 P Q x –3 –2 –1 0 1 2 3 –1 –2 The triangle PQR has co-ordinates P(O1, 1), Q(1, 1) and R(1, 2). (a) Rotate triangle PQR by 90° clockwise about (0, 0). Label your image P'Q'R'. [2] (b) Reflect your triangle P'Q'R' in the line y = − x . Label your image P''Q''R''. [2] (c) Describe fully the single transformation which maps triangle PQR onto triangle P''Q''R''. Answer(c) [2]
6 marks
Mark scheme: 21 (a) triangle at (1, 1), (1, –1), (2, –1) 2 SC1 triangle at (–1, –1),(–1, 1), (–2, 1) (b) triangle at (–1, –1)(1, –1), (1, –2) 2ft correct or reflection of their triangle in y = –x (c) reflection in the x axis 2 B1 reflection B1 x axis or y = 0 70
17 For y Examiner's Use 3 D C D' C' 2 1 A B A' B' 0 x 1 2 3 4 5 6 7 8 9 A″ B″ –1 –2 D″ C″ (a) Describe the single transformation which maps ABCD onto A' B' C' D'. Answer(a) [3] (b) A single transformation maps A' B' C' D' onto A" B" C" D". Find the matrix which represents this transformation. Answer(b) [2] 0 1 0 −1
5 marks
Mark scheme: 17 (a) Shear x axis invariant sf 3 3 B1 shear B1 x axis invariant oe B1 3 1 0 1 0 k ≠ 0 or k ≠ 1 2 M1 (b) 0 k 0 −1
17 (p, q) is the image of the point (x, y) under this combined transformation. For Examiner′s Use p -1 0 x 3 = + 2 q y f p f 0 1 p f p f p (a) Draw the image of the triangle under the combined transformation. y 4 3 2 1 x 0 –4 –3 –2 –1 1 2 3 4 –1 –2 –3 –4 [3] -1 0 (b) Describe fully the single transformation represented by . f 0 1 p Answer (b) … [2] _____________________________________________________________________________________
5 marks
Mark scheme: 17 (a) triangle at (0, 3) (2, 3) and (2, 4) 3 B1 for each correct vertex If 0 scored then M1 for correct reflection in the y axis or correct translation of their first stage 3 right 2 up (b) reflection in y axis 2 B1 for reflection B1 for y axis or x = 0
22 y 7 6 5 4 A 3 2 1 x –7 –6 –5 –4 –3 –2 –1 0 1 2 3 4 5 6 7 –1 –2 –3 B –4 –5 –6 3 (a) Draw the image of triangle A after a translation by the vector [2] 4 e - o. (b) Describe fully the single transformation which maps triangle A onto triangle B. Answer(b) … … [3] - 2 0 (c) Draw the image of triangle A after the transformation represented by the matrix [3] e 0 1 o.
8 marks
Mark scheme: 22 (a) Triangle at ( ,2 −1) ( 1,2) (,1 −2 ) 2 B1 for translation by or −4 k (b) Rotation 1 OR enlargement [centre] ( 1, 0 ) 1 [centre] ( 1, 0 ) 180 ° or half turn 1 [scale factor] −1 (c) Triangle at ( 3,2) ( 2,4 ) ( 5,2 ) 3 B2 for 2 correct vertices plotted or If no / wrong plots allow SC2 for 3 correct coordinates shown in working or SC1 for any 2 correct coordinates shown or a triangle of the correct size and orientation but wrong position − 2 0 − 1 − 1 − 2 or M1 for oe 0 1 3 5 2 shown
0 1 19 (a) N = f -1 0 p Describe fully the single transformation represented by N. Answer(a) … … [3] (b) Find the matrix which represents the single transformation that maps triangle A onto triangle B. y 7 6 5 4 A 3 2 B 1 x 0 1 2 3 4 5 6 7 8 9 10 Answer(b) [2] f p (c) On the grid, draw the image of triangle A under a stretch, factor 3, with the y-axis invariant. [2]
7 marks
Mark scheme: 19 (a) rotation 3 B1 for each 90 clockwise [about] origin oe 0 1 (b) 2 M1 for any one column or row correct 1 0 (c) Triangle at (3, 3), (6, 3) and (3, 5) 2 M1 for any two vertices correct or correct answer translated horizontally
6 Find the 2 × 2 matrix that represents a rotation through 90° clockwise about (0, 0). Answer [2] f p
2 marks
Mark scheme: 0 1 6 2 B1 for one correct column − 1 0
3 y 4 3 2 A 1 x –4 –3 –2 –1 0 1 2 3 4 5 –1 –2 –3 2 Draw the image of shape A after a translation by the vector [2] e - 3 o.__________________________________________________________________________________________
2 marks
Mark scheme: 3 Triangle (3, –2), (4, –2), 2 B1 for movement 2 right or 3 down (4, –1) 785 [ ]
17 y 6 5 4 3 S 2 T 1 x 0 1 2 3 4 5 6 7 8 9 (a) Describe fully the single transformation that maps triangle S onto triangle T. Answer(a) … … [3] (b) Find the matrix which represents the transformation that maps triangle S onto triangle T. Answer(b) [2] f p __________________________________________________________________________________________
5 marks
Mark scheme: 17 (a) Enlargement 1 1 1 2 origin oe 1 12 0 k 0 (b) oe 2FT correct or FT their (a) allow for 2 marks 0 k 0 12 where k = their scale factor in (a) k 0 B1 for one correct row or correct column or 0 k ( k ≠ 0 or )1 − 9 − 5
18 y 6 5 4 3 B A 2 1 x –6 –5 –4 –3 –2 –1 0 1 2 3 4 5 6 –1 –2 –3 –4 –5 –6 (a) Describe fully the single transformation that maps triangle A onto triangle B. … … [3] 1 0 (b) Draw the image of triangle A after the transformation represented by . [3] c0 - 1m
6 marks
Mark scheme: 18 (a) Enlargement 1 1 [s.f.] 1 2 [centre] ( −1 , 3 ) 1 (b) Triangle at (3 ,−1) (5,−1) (5,−5) 3 M2 for 2 correct vertices on grid or in working or M1 for identifying matrix as a reflection in 1 0 3 5 5 the x-axis or for oe 0 − 1 1 1 5 1 − 4 3 − 4 3
11 y 7 6 5 4 3 2 1 A x 0 –4 –3 –2 –1 1 2 3 4 5 6 7 –1 –2 –3 - 1 T(X) is the image of the shape X after translation by the vector c 3m. M(Y) is the image of the shape Y after reflection in the line x = 2. On the grid, draw MT(A), the image of shape A after the transformation MT. [3]
3 marks
Mark scheme: 11 3 B2 for correct translation of A seen −1 k or B1 for translation of A by or k 3 seen A and B1 for correct reflection of their translation in x = 2 seen If 0 scored SC2 for correct TM(A) or SC1 for reflection in x = 2 seen or a −1 correct translation of seen 3 k
16 y 11 10 9 8 7 A 6 5 4 3 B 2 1 x 0 1 2 3 4 5 6 7 8 9 10 11 12 Describe fully the single transformation that maps triangle A onto triangle B. … … [3]
3 marks
Mark scheme: 16 Enlargement 1 1 1 3 (2, 1) 1
16 y 7 6 5 4 3 2 1 R x 0 –3 –2 –1 1 2 3 4 5 6 7 –1 –2 –3 0 - 1 On the grid, draw the image of shape R after the transformation represented by the matrix [3] c1 0m.
3 marks
Mark scheme: 16 Shape with vertices at 3 M2 for 3 correct vertices on grid or in (1, 1), (1, 4), (−1, 2), (−1, 4) working or M1 for correct set-up 0 − 1 2 1 4 4 1 0 1 − 1 − 1 1 or for rotation, 90° [anti-clockwise], centre O
26 y 10 9 8 7 6 5 U 4 3 T 2 1 x –4 –3 –2 –1 0 1 2 3 4 5 6 7 8 –1 (a) Describe fully the single transformation that maps triangle T onto triangle U. … … [3] (b) On the grid, draw the image of triangle T after a rotation through 90° clockwise about the point (7, 3). [3]
6 marks
Mark scheme: 26(a) Enlargement 3 B1 for each [scale factor] 2 [centre] (7, 0) 26(b) Image at (6, 4), (7, 4), (6, 8) 3 B2 for rotation through 90° clockwise but about other point or B1 for rotation through 90° anticlockwise about any point or for triangle at (6, 4), (7, 4), (6, k)
0 1 14 Describe fully the single transformation represented by the matrix c1 0m. … … [2]
2 marks
Mark scheme: 14 Reflection 2 B1 for each y = x
11 Write down the matrix that represents an enlargement, scale factor 3, centre (0, 0). [2] f p
2 marks
Mark scheme: 11 3 0 2 B1 for one row or one column correct in a 2 by 2 matrix in the final answer 0 3 0 3 or SC1 for 3 0
25 y 77 66 55 A 44 33 22 11 –11 –10 –9 –8 –7 –6 –5 –4 –3 –2 –1 0 1 2 3 4 5 6 7 8 x –1 –2 –3 B C –4 –5 –6 –7 Describe fully the single transformation that maps (a) triangle A onto triangle B, … … [3] (b) triangle A onto triangle C. … … [3]
6 marks
Mark scheme: 25(a) Rotation 3 B1 for each 90° clockwise oe (1, 0) 25(b) Enlargement 3 B1 for each − 2 (0, 2)
1 2 5 6 19 M = P = e3 4o e7 8o (a) Find MP. [2] f p (b) Find M . … [1]
3 marks
Mark scheme: 19(a) 19 22 2 B1 for 2 or 3 elements correct 43 50 19(b) –2 final answer 1
21 y 8 7 T 6 5 4 3 2 A 1 0 x 1 2 3 4 5 6 7 8 (a) Describe fully the single transformation that maps shape T onto shape A. … … [2] (b) On the grid, reflect shape T in the line y = x. [2]
4 marks
Mark scheme: 21(a) Translation 2 B1 for each − 1 − 5 21(b) Correct reflection at 2 B1 for three correct vertices (6, 2), (6, 6), (7, 6), (7, 3)
11 y 7 6 5 4 C 3 2 D 1 – 8 – 7 – 6 – 5 – 4 – 3 – 2 – 1 0 1 2 3 4 5 6 7 8 x – 1 B – 2 A – 3 – 4 – 5 Describe fully the single transformation that maps (a) shape A onto shape B, … … [3] (b) shape A onto shape C, … … [2] (c) shape A onto shape D. … … [3]
8 marks
Mark scheme: 11(a) Rotation 3 B1 for each 90° clockwise oe (0, 2) 11(b) Reflection 2 B1 for each y = x 11(c) Enlargement 3 B1 for each 1 [sf] 2 (4, 6)
18 y 8 T 6 4 U 2 x 0 2 4 6 8 Describe fully the single transformation that maps triangle T onto triangle U. … … [3]
3 marks
Mark scheme: 18 Enlargement 3 B1 for each 1 [scale factor] − 2 [centre] (3, 4)
10 y 10 8 6 4 2 C – 8 – 6 – 4 – 2 0 2 4 6 8 10 x – 2 – 4 – 6 A B – 8 – 10 (a) Describe fully the single transformation that maps (i) triangle A onto triangle B, … … [3] (ii) triangle A onto triangle C. … … [3] 2 (b) Draw the image of triangle A after a translation by the vector [2] e10o.
8 marks
Mark scheme: 10(a)(i) Rotation 3 B1 for each 90° anticlockwise oe (0, − 1) 10(a)(ii) enlargement 3 B1 for each 1 [s.f.] 3 (6, 6) 10(b) triangle at (− 4, 7) (− 4, 1) (− 1, 1) 2 k 2 B1 for translation by or 10 k
10 y 8 6 4 T 2 – 8 – 6 – 4 – 2 0 2 4 6 8 x – 2 – 4 A – 6 – 8 (a) Describe fully the single transformation that maps triangle T onto triangle A. … … [2] 1 (b) Draw the image of triangle T after an enlargement, scale factor - , centre (0, 0). [2] 2
4 marks
Mark scheme: 10(a) Translation 2 B1 for each − 1 − 8 10(b) Image at (–1, –1), (–4, –1), (–1, –2) 2 B1 for image correct scale factor and orientation but wrong position 1 or for enlargement scale factor centre 2 (0, 0)
8 y 6 5 4 3 A 2 1 B – 5 – 4 – 3 – 2 – 1 0 1 2 3 4 5 6 7 8 9 10 x – 1 – 2 – 3 – 4 – 5 (a) On the grid, draw the image of (i) triangle A after a reflection in the y-axis, [1] - 3 (ii) triangle A after a translation by the vector [2] e- 4o. (b) Describe fully the single transformation that maps triangle A onto triangle B. … … [3]
6 marks
Mark scheme: 8(a)(i) triangle at (− 1, 1) (− 4, 2) (− 3, 5) 1 8(a)(ii) triangle at (− 2, −3) (1, − 2) (0, 1) 2 −3 k B1 for translation by or by k −4 8(b) enlargement 3 B1 for each 1 [sf] 2 [centre] (9, − 1)
16 y 9 8 T 7 6 5 4 3 P 2 1 x 0 1 2 3 4 5 6 7 8 9 10 11 Describe fully the single transformation that maps triangle T onto triangle P. … … [3]
3 marks
Mark scheme: 16 Enlargement 3 B1 for each 1 [sf] 2 [centre] (4, 4)
14 y 6 5 B 4 3 2 A 1 0 1 2 3 4 5 6 x Describe fully the single transformation that maps triangle A onto triangle B. … … [3]
3 marks
Mark scheme: 14 Rotation 3 B1 for each (5, 3) 90˚ clockwise oe
11 y 8 7 6 A 5 B 4 3 2 C 1 – 2 – 1 0 1 2 3 4 5 6 7 8 9 10 x – 1 Describe the single transformation that maps (a) triangle A onto triangle B … … [3] (b) triangle A onto triangle C. … … [3]
6 marks
Mark scheme: 11(a) Enlargement 3 B1 for each [sf] 2 (0, 7) 11(b) Rotation 3 B1 for each (3, 1) 90° clockwise oe
10 y 10 9 8 7 6 B 5 4 3 2 1 – 7 – 6 – 5 – 4 – 3 – 2 – 1 0 1 2 3 4 5 6 7 8 x – 1 A – 2 – 3 – 4 – 5 – 6 (a) Describe fully the single transformation that maps shape A onto shape B. … … [2] (b) Rotate shape A 90° clockwise about the point ( - 1, 2) . [2] (c) Enlarge shape A by scale factor - 2 , centre (2, 0). [2]
6 marks
Mark scheme: 10(a) Reflection 2 B1 for each y = 2 10(b) Shape at 2 (–2, –2), (–6, –5), (–6, –3), B1 for correct size and orientation but wrong (–4, –2) position or for rotation of 90° anticlockwise about (–1, 2) or for three correct vertices 10(c) Shape at 2 (0, –2), (0, 2), (–2, 6), (–6, 6) B1 for correct size and orientation but wrong position or for three correct vertices
8 y 5 A 4 3 2 1 – 1 0 1 2 3 4 5 6 7 x – 1 B – 2 – 3 – 4 Describe fully the single transformation that maps triangle A onto triangle B. … … [3]
3 marks
Mark scheme: 8 Rotation 3 B1 for each (0,0) oe 90° clockwise oe
15 y 4 3 2 1 B A – 10 – 9 – 8 – 7 – 6 – 5 – 4 – 3 – 2 – 1 0 1 2 3 4 5 6 x – 1 – 2 C – 3 – 4 – 5 – 6 (a) Describe fully the single transformation that maps (i) triangle A onto triangle B … … [2] (ii) triangle A onto triangle C. … … [3] (b) Draw the image of triangle A after a rotation, 90° clockwise, about ( 1, 3) . [2]
7 marks
Mark scheme: 15(a)(i) reflection 2 B1 for each x = −2 15(a)(ii) enlargement 3 B1 for each 1 [sf] 2 ( −3, −4 ) 15(b) Image at ( 0, 3 ) , ( −4, 3 ) , ( − 3, −1) 2 B1 for correct size and orientation, wrong centre
9 y 7 6 5 4 B 3 2 A 1 x – 5 – 4 – 3 – 2 – 1 0 1 2 3 4 5 6 7 8 9 10 – 1 – 2 – 3 (a) Describe fully the single transformation that maps triangle A onto triangle B. … … [3] - 4 (b) On the grid, draw the image of triangle A after a translation by the vector [2] e 3o.
5 marks
Mark scheme: 9(a) Enlargement 3 B1 for each [s f] 2 [centre] 1, 1 9(b) image at 1, 4 1, 5 1, 4 2 4 k B1 for translation by or k 3
19 y 6 T 4 2 – 8 – 6 – 4 – 2 0 2 4 6 8 x – 2 W – 4 – 6 – 8 (a) Describe fully the single transformation that maps triangle T onto triangle W. … … [3] (b) Draw the enlargement of triangle T with scale factor -2 and centre of enlargement ( -1, 1). [2]
5 marks
Mark scheme: 19(a) Rotation 3 B1 for each 90° clockwise oe (0, –2) 19(b) Triangle at 2 B1 for enlargement s.f. –2 in wrong position (–5, –1), (–5, –7), (–7, –7)
5 y 9 8 7 6 B 5 4 3 A 2 1 – 7 – 6 – 5 – 4 – 3 – 2 – 1 0 1 2 3 4 5 6 7 8 9 10 11 x – 1 – 2 – 3 – 4 – 5 – 6 – 7 (a) Describe fully the single transformation that maps triangle A onto triangle B. … … [3] (b) On the grid, draw the image of (i) triangle A after a reflection in the line x =-1 [2] (ii) triangle A after a rotation 90° clockwise, centre (1, -2). [2]
7 marks
Mark scheme: 5(a) Enlargement 3 B1 for each [Scale factor] 3 (1, 2) 5(b)(i) Triangle at (–6, 1), (–3, 3), (–4, 4) 2 B1 for reflection in x = k or in y = –1 5(b)(ii) Triangle at (4, –5), (6, –2), (7, –3) 2 B1 for correct 90° anticlockwise rotation about (1, –2) or correct orientation, wrong centre
5 y 4 3 P 2 T 1 – 4 – 3 – 2 – 1 0 1 2 3 4 x – 1 – 2 (a) Describe fully the single transformation that maps triangle T onto triangle P. … … [2] (b) Draw the image of triangle T after an enlargement of scale factor 2, centre (3, 3). [2]
4 marks
Mark scheme: 5(a) Translation 2 B1 for each −3 1 5(b) Triangle at (3, 1) , (3, –1) (–1, –1) 2 B1 for correct size and orientation but wrong position