A-Level Maths Probability

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Set
A set is a collection of distinct items e.g. all the prime numbers
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Elements
The distinct items in a set are called elements e.g. 3 is an element of the set of prime numbers
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Outcomes
For any probability experiment, the different things that can happen are called outcomes
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Sample space
The set of all possible outcomes is called the sample space.
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Event
The thing you want to find the probability of is often called an ‘event’
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Equation for expected frequency of a result
Expected frequency of a result = Probability x Number of Trials
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The universal set
Is the group of things that the elements of the sets are selected from. It’s everything inside the rectangle.
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The union
The union of sets A and B, ( A U B), contains all elements in either set A or set B. It’s everything inside the circles.
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The intersection
The intersection of sets A and B, (A n B), contains all the elements in both set A and set B. It’s where the circles overlap.
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The complement
The complement of set A, (A’), contains all members of the universal set that aren’t in set A.
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P(A)=
P(A)= All the elements in A
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P(A' )=
P(A' )= All the elements not in A
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P(B)=
P(B)= All the elements in B
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P(B')=
P(B')= All the elements not in B
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P(A∪B)=
P(A∪B)= (Union) All the elements in A or B or both
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P(A∪B)'=
P(A∪B)'= Probability of not A or B (compliment)
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P(A∩B)=
P(A∩B)= (Intersection) All the elements in both A and B
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P(A∩B')=
P(A∩B')= Elements in A & not B
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P(A'∩B)=
P(A'∩B)= Elements in B & not A
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Mutually Exclusive
If two events are mutually exclusive they can’t happen at the same time.
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Discrete random variable
A DRV is a value obtained by taking a measurement from an experiment in the real world.
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Other cards in this set

Card 2

Front

Elements

Back

The distinct items in a set are called elements e.g. 3 is an element of the set of prime numbers

Card 3

Front

Outcomes

Back

Preview of the front of card 3

Card 4

Front

Sample space

Back

Preview of the front of card 4

Card 5

Front

Event

Back

Preview of the front of card 5
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