| Date | May 2014 | Marks available | 1 | Reference code | 14M.1.sl.TZ2.3 |
| Level | SL only | Paper | 1 | Time zone | TZ2 |
| Command term | Write down | Question number | 3 | Adapted from | N/A |
Question
The following Venn diagram shows the relationship between the sets of numbers
\[\mathbb{N},{\text{ }}\mathbb{Z}{\text{, }}\mathbb{Q}{\text{ and }}\mathbb{R}{\text{.}}\]
The number –3 belongs to the set of \(\mathbb{Z}{\text{, }}\mathbb{Q}\) and \(\mathbb{R}\), but not \(\mathbb{N}\), and is placed in the appropriate position on the Venn diagram as an example.
Write down the following numbers in the appropriate place in the Venn diagram.
4
\(\frac{1}{3}\)
\(\pi \)
\(0.38\)
\(\sqrt 5 \)
\(-0.25\)
Markscheme
(A1)(A1)(A1)(A1)(A1)(A1) (C6)
Note: Award (A1) for each number correctly placed.
Award (A0) for any entry in more than one region.
[1 mark]
(A1)(A1)(A1)(A1)(A1)(A1) (C6)
Note: Award (A1) for each number correctly placed.
Award (A0) for any entry in more than one region.
[1 mark]
(A1)(A1)(A1)(A1)(A1)(A1) (C6)
Note: Award (A1) for each number correctly placed.
Award (A0) for any entry in more than one region.
[1 mark]
(A1)(A1)(A1)(A1)(A1)(A1) (C6)
Note: Award (A1) for each number correctly placed.
Award (A0) for any entry in more than one region.
[1 mark]
(A1)(A1)(A1)(A1)(A1)(A1) (C6)
Note: Award (A1) for each number correctly placed.
Award (A0) for any entry in more than one region.
[1 mark]
(A1)(A1)(A1)(A1)(A1)(A1) (C6)
Note: Award (A1) for each number correctly placed.
Award (A0) for any entry in more than one region.
[1 mark]
