Assessment
EA = External assessment (by IBO examiners)
IA = Internal assessment (by teachers, moderated by IBO examiners)
Grades
The grading scale is from 1 point (min) to 7 points (max).
Maximum points from subjects are 6*7 = 42.
Maximum points for IB Diploma are 45. Minimum points for IB Diploma are 24.
Extra points can be awarded for TOK Essay and EE, maximum of 3 points, see the matrix below.
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)
Note that an E in either TOK or EE is a failing condition.
Award of the IB Diploma (Article 13 in General regulations: Diploma Programme)
All assessment components for each of six subjects (IA and EA) must be completed. CAS, TOK and EE requirements have been met. The final award committee has not judged the candidate to be guilty of malpractice.
The IB Diploma will be awarded to a candidate provided that all the following requirements have been met:
1. CAS requirements have been met.
2. The candidates total points are 24 or more.
3. There is no N awarded for TOK, EE or for a contributing subject.
4. There is no grade E awarded for TOK and/or EE.
5. There is no grade 1 awarded in a subject/level.
6. There are no more than two grade 2s awarded (HL or SL).
7. There are no more than three grades 3s or below awarded (HL or SL).
8. At least 12 points have been gained on three HL subjects (four HL = the three highest count).
9. At least 9 points have been gained on three SL subjects (two SL = at least 5 points at SL).
A bilingual diploma will be awarded to a successful candidate who fulfills one or both of the following criteria (article 14.2):
- Completion of two languages selected from group 1 with the award of a grade 3 or higher in both.
- Completion of one of the subjects from group 3 or group 4 in a language that is not the same as the candidate's nominated group 1 language. The candidate must attain a grade 3 or higher in both the group 1 language and the subject from group 3 or 4.
Retake
A maximum of three examination sessions is allowed in which to satisfy the requirements for the award of the IB diploma. The examination sessions need not be consecutive. Anticipated session counts as one examination session.