Te reo Māori terms
click each term to open in Te AkaLearning objective overview
Master Teaching Guide coverage for this objective.
Resources
- Beta: Skills in Ex 33.01, pg 615
- Dr Austin Maths - Theoretical Probability with Dice Practice GridQuestions PDF · Answers
- Dr Austin Maths - Theoretical Probability with Spinners Practice GridQuestions PDF · Answers
- Dr Austin Maths - Theoretical Probability with Counters Practice GridQuestions PDF · Answers
- Dr Austin Maths - Theoretical Probability with Playing Cards Practice GridQuestions PDF · Answers
Terminology
- Outcome
- Favourable outcome
- Sample space
- Independent event
- Dependent event
- Mutually exclusive
- Certain (P = 1)
- Impossible (P = 0)
- Likely / Unlikely
- Random
Task goals
- Place an event on a 0-to-1 probability scale and describe its likelihood using everyday language (impossible, unlikely, even chance, likely, certain).
- Distinguish theoretical probability (calculated from a sample space of equally likely outcomes) from experimental probability (based on trial results), and explain that experimental results vary between repeated trials even when the theoretical probability is fixed.
- Identify the sample space of a simple experiment (a die, a spinner, a deck of cards, a bag of counters) and use it to find a basic probability as favourable outcomes over total outcomes.
- Express a basic probability as a fraction, a decimal, and a percentage.
- Use the complement rule (P(not A) = 1 - P(A)) and recognise that mutually exclusive event probabilities add, while independent event probabilities multiply.
- Explain why a calculated probability outside the range 0 to 1 must be an error.
Key skills
- Probability
- Theoretical probability
- Sample space
- Basic probability
Quick stats
- 81 total questions
- 3 difficulty levels
- Answers included
For teachers
Need the fuller teaching notes for this objective? Open the Teacher guidance PDF.



