Higher November 2020 Unit 1 Q2
2.
(a) On each Venn diagram, shade the region that represents the given set.
(i) \(\text{A} \cup \text{B}\) [1]

(ii) \(\text{A}' \cap \text{B}\) [1]

(b) In the Venn diagram below:
- Set A = multiples of 3,
- Set B = multiples of 5,
- Set C = multiples of 6.

Explain why the circle representing Set C is drawn inside the circle drawn to represent Set A. [1]
| Scheme | Marks | Comments |
|---|---|---|
(i)![]() | B1 | |
(ii)![]() | B1 |
| Scheme | Marks | Comments |
|---|---|---|
| A valid statement. e.g. ‘all multiples of 6 are also multiples of 3’ ‘because 3 goes into 6’, ‘6 is a multiple of 3’. ‘3 is a factor of 6’. | E1 | Allow e.g. ‘(set) C is a subset of (set) A’. ‘it is a multiple of 3’ ‘ 6, 12, … are also multiples of 3’. |

