What is the definition of an experiment in the context of probability?

An experiment is an action that results in one of several outcomes.

The set of all possible outcomes of an experiment is called the ___.

Sample space.

True or False: If an outcome cannot be predicted or determined in advance, it is considered a random experiment.

True.

What is the formula for calculating the probability of an event?

Probability of an Event = (number of outcomes favourable to event) / (number of all possible outcomes of the experiment).

Fill in the blank: The outcomes that are favourable to an event are known as ___ outcomes.

Favourable.

Riddle: I am the term that describes outcomes that are equally likely to occur, yet no one can predict which will happen first. What am I?

Equally likely outcomes.

What type of probability is based on actual experiments?

Empirical probability.

Fill in the blank: The sum of favourable and unfavourable outcomes equals the ___ number of events in an experiment.

Exhaustive.

True or False: Face cards in a deck of playing cards include 4 aces, 4 queens, 4 kings, and 4 jacks.

True.

What do we call the probability obtained when repetitions of an experiment can be avoided?

Classical or theoretical probability.

In theoretical probability, the outcomes of an event are considered ___ .

Equally likely

The event that represents the non-occurrence of event E is known as its ___ .

Complementary event

The sum of the probabilities of an event and its complementary event is always equal to ___.

1

True or False: If the probability of an event is 0, it is considered a sure event.

False; it is considered an impossible event.

If an event has a probability of 1, this event is referred to as a ___ .

Certain event or sure event

Fill in the blank: The probability of any event can never be less than ___ or greater than ___.

0; 1

Riddle: I can be tossed multiple times or rolled with many sides, my outcomes are predictable and can never divide. What am I?

A coin or a die

If a coin is tossed n times, the number of possible outcomes is given by ___ .

2^n

What is the formula for calculating possible outcomes when rolling a die n times?

6^n

Riddle: Two coins tossed together or one tossed twice, the outcomes remain the same, isn't that nice? What am I describing?

The outcomes of tossing coins