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What else can I help you with?
How do you find the probability of disjoint events?
Multiply the possible outcomes of the events in the disjoint events
How would you find the total number of possible outcomes of 2 independent events occurring at the same time?
They are the product of the number of possible outcomes for each of the component events.
If there are 13 events with 2 possible outcomes in each How many total outcomes are there for all 13 events?
I assume you mean how many possible outcomes when looking at all 13 results. It would be 2^13 = 8192
What is the definition of collectively exhaustive events?
It is a set of events that, taken together, include all possible outcomes.
Why do you need probability in real life?
Because there are many events whose outcomes cannot be determined. However, using probability it may be possible to make a good estimate as to the outcome.Because there are many events whose outcomes cannot be determined. However, using probability it may be possible to make a good estimate as to the outcome.Because there are many events whose outcomes cannot be determined. However, using probability it may be possible to make a good estimate as to the outcome.Because there are many events whose outcomes cannot be determined. However, using probability it may be possible to make a good estimate as to the outcome.
Independent events are events that have no possible outcomes in common?
False
How do you find the probability of disjoint events?
Multiply the possible outcomes of the events in the disjoint events
How would you find the total number of possible outcomes of 2 independent events occurring at the same time?
They are the product of the number of possible outcomes for each of the component events.
If there are 13 events with 2 possible outcomes in each How many total outcomes are there for all 13 events?
I assume you mean how many possible outcomes when looking at all 13 results. It would be 2^13 = 8192
What is the definition of counting principal?
Counting Principle is used to find the number of possible outcomes. It states that if an event has m possible outcomes and another independent event has n possible outcomes, then there are mn possible outcomes for the two events together.
What is the definition of collectively exhaustive events?
It is a set of events that, taken together, include all possible outcomes.
Why do you need probability in real life?
Because there are many events whose outcomes cannot be determined. However, using probability it may be possible to make a good estimate as to the outcome.Because there are many events whose outcomes cannot be determined. However, using probability it may be possible to make a good estimate as to the outcome.Because there are many events whose outcomes cannot be determined. However, using probability it may be possible to make a good estimate as to the outcome.Because there are many events whose outcomes cannot be determined. However, using probability it may be possible to make a good estimate as to the outcome.
What does it mean for probability to be exhaustive?
A set of events is said to be exhaustive if, between them, they cover all possible outcomes.
When a series of events takes place each with a fixed number of possible values the total number of possible outcomes is the of the number of values of each event?
The total number of possible outcomes is the product of the number of values for each event.
What is impossible to shift?
It is impossible to shift the past. Time-travel remains a theoretical concept, and while memories can be altered or distorted, events that have already occurred cannot be changed.
How does the number of possible outcomes of a single event help you determine the total number of possible outcomes of a compound event?
The total number of possible outcomes of a compound event can be determined by multiplying the number of possible outcomes of each individual event. This is based on the fundamental principle of counting, which states that if one event can occur in (m) ways and a second event can occur independently in (n) ways, the two events together can occur in (m \times n) ways. This multiplication applies to any number of independent events, allowing for a systematic way to calculate the total outcomes for more complex scenarios.
When a series of events takes place each with a fixed number of possible values the total number of possible outcomes is the of the number of values of each event.?
product
