Complementary events
Mathematics · Probability · conceptual
Understand and apply the rule that probabilities of all mutually exclusive outcomes sum to one; use this to find the probability of a complementary event (P(not A) = 1 − P(A))
What mastery looks like
- Verify that probabilities of all outcomes listed for a spinner sum to 1
- Calculate the probability of NOT rolling a 6 as 1 − 1/6 = 5/6
- Identify an error in a probability distribution where the values do not sum to 1
Check your understanding
If a spinner has three sections and one has a probability of 0.4 and another has 0.35, can Complementary events work out the probability of landing on the third section without being told?
Prerequisites
Required first