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Determining the Sample Space
There are four ways to determine the sample
space, those are:
1. Listing
2. Tree Diagram
3. Table
4. Cartesian Diagram
Listing
We have a coin which have number side and
picture side. The sample space are :
S={N,P}
n(S)=2
Tree Diagram
We have a coin which have number side and
picture side. Then, we throw it for two times
We can find the sample space by using tree
diagram like this one.
N presents the Number side
P presents the Picture side
S = {(N,N),(N,P),(P,N), (P,P)}
Table
P N
P (P,P) (P,N)
N (N,P) (N,N)
The sample space is {(P,P),(P,N),(N,P),(N,N)}
The sample points are (P,P),(P,N),(N,P),(N,N)
Cartesian Diagram
The sample points are
(P,P),(P,N),(N,P),(N,N)
The sample space (S) is
{(P,P),(P,N),(N,P),(N,N)}
Look at the coin which has number side and picture side.
Picture side(P) Number side(N)
Then :
Sample space (S) = { N , P }
Sample point = N and P, then n(S) = 2
example
Then :
Sample space (S) = { 1, 2, 3, 4, 5, 6 }
Sample point = 1, 2, 3, 4, 5, and 6, then n(S) = 6
The Probability : Number1 Number 2 Number 3 Number 4 Number 5 Number6
Question : What does sample space mean?

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Probability part 2

  • 1. Determining the Sample Space There are four ways to determine the sample space, those are: 1. Listing 2. Tree Diagram 3. Table 4. Cartesian Diagram
  • 2. Listing We have a coin which have number side and picture side. The sample space are : S={N,P} n(S)=2
  • 3. Tree Diagram We have a coin which have number side and picture side. Then, we throw it for two times We can find the sample space by using tree diagram like this one.
  • 4. N presents the Number side P presents the Picture side S = {(N,N),(N,P),(P,N), (P,P)}
  • 5. Table P N P (P,P) (P,N) N (N,P) (N,N) The sample space is {(P,P),(P,N),(N,P),(N,N)} The sample points are (P,P),(P,N),(N,P),(N,N)
  • 6. Cartesian Diagram The sample points are (P,P),(P,N),(N,P),(N,N) The sample space (S) is {(P,P),(P,N),(N,P),(N,N)}
  • 7. Look at the coin which has number side and picture side. Picture side(P) Number side(N) Then : Sample space (S) = { N , P } Sample point = N and P, then n(S) = 2 example
  • 8. Then : Sample space (S) = { 1, 2, 3, 4, 5, 6 } Sample point = 1, 2, 3, 4, 5, and 6, then n(S) = 6 The Probability : Number1 Number 2 Number 3 Number 4 Number 5 Number6 Question : What does sample space mean?