Foundation June 2022 Paper 1 Q20
20 In a group of 98 students
25 study both Art and French
10 study Art but do not study French
41 study French.
Joel draws this Venn diagram to represent the information.
\(\xi =\) the group of 98 students
A \(=\) the students who study Art
F \(=\) the students who study French
Make two criticisms of his diagram. [2 marks]
| Answer | Mark | Comments |
|---|---|---|
| Valid criticism referring to one or both sets not being labelled | B1 | eg the circles should be labelled or the labels are missing |
| Valid criticism referring to the numbers not adding to 98 | B1 | eg the numbers add to 99 or 48 should be 47 SC1 no written criticisms, but circles labelled correctly and 48 changed to 47 on diagram |
Additional guidance
| Accept both statements written in one criticism | |
| For more than two criticisms mark the best two unless contradicted | |
| Condone written corrections as criticisms eg Add labels | B1 |
| Criticism 1 - There is no A label and Criticism 2 - There is no F label | B1B0 |
| Didn’t label the diagram | B1 |
| There are no subjects | B1 |
| The diagram doesn’t have labels/headings/titles | B1 |
| The diagram doesn’t have a label/heading/title | B0 |
| It doesn’t show how many study French | B0 |
| 48 is wrong/one of the numbers is wrong | B1 |
| There’s an extra student | B1 |
| It doesn’t add up correctly/the total is wrong | B1 |
| It doesn’t add up | B0 |
| The numbers are wrong | B0 |
| Do not accept an incorrect statement eg The number doing Art and French should be 47 | B0 |
| If a value is used as evidence it must be correct eg the total is 100, not 98 | B0 |