Set 1
Set 2
Set 3
Set 4
Set 5
100

A way of visualising all the possible outcomes of rolling two dice using two axes

What is a possibility space diagram

100

A repeatable, random process with a well-defined set of outcomes.

What is a statistical (or random) experiment.

100

Probabilities can be represented as fractions, ratios, decimals or__________.

What are percentages.

100

It is found that, whether or not event Q occurs, event R has a probability of 0.3.

Therefore, events Q and R are _________.

What is 'independent'

100

Events that cannot occur together

What is 'Mutually Exclusive'


100

Events that, when combined, form the entire possibility space

What are exhaustive events

100

A well-defined collection of outcomes of an experiment

What is an event

100

The set of ways in which a given event, A, does NOT occur in a given possibility space.

What is 'A-complement'

100

1 - P(A)

What is the probability of A-complement

100

If a sample space, S = {'green', 'blue', 'white', 'orange', 'purple'} and events:

A = {'blue', 'white', 'orange'}

B = {'green', 'blue', 'purple'}

By considering the union of A and B, describe the relationship between the two events.

What is 'exhaustive'.

200

In a group of 50 students, 35 drive to school, 20 walk to school and 10 do both. How many students neither walk nor drive to school?

What is 5.

200

In a group of 50 students, 35 drive to school, 20 walk to school and 10 do both. 

What is the probability that a student walks or drives to school?

What is 45/50 = 9/10

200

How many 6-character passwords could be generated using the set {'a', 'b', 'c', 1, 2, 3} without repeating any character in a given password?

What is 6! = 720

200

What is the probability that, when two tetrahedral dice are rolled (each numbered 1, 2, 3, 4), EXACTLY one die shows 4?

What is 6/16 = 3/8

200

Two non-empty events, A and B, are independent. 

Hence, state two equalities that must, therefore, hold.

Any two of the following:

1. P(A|B) = P(B)

2. P(B|A) = P(A)

3. P(A and B) = P(A) x P(B)


400

For an event A, P(A) = 0.4. Event B is independent of A and the probability of the union P(A U B) = 0.7.

Find P(B)

What is 0.5 or 1/2.