When an experiment is more complex constructing a probability diagram or possibility diagram may be helpful in constructing the sample space.
Example:
The diagram shows two spinners, each of which is divided into 4 equal sectors. Each spinner has a pointer which, when spun, is equally likely to come to rest in any of the four equal sectors.
In a game, each pointer is spun once.
Find the probability that
a) the pointers will stop at the same number
b) the first spinner shows the larger number.
Solution:
Construct the probability diagram. Each dot represents a possible outcome according to the coordinates.
possibility diagram
a) Let A = event of getting the same number on the two spinners.
From the probability diagram, n(A) = 4, n(S) = 16
P(A) =
b) Let B = event the first spinner shows the bigger number.
From the probability diagram, n(B) = 6
P(B) =
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Answer:
Construct the probability diagram. Each dot represents a possible outcome according to the coordinates.

a) Let A = event of getting the same number on the two spinners.
From the probability diagram, n(A) = 4, n(S) = 16
P(A) = 
b) Let B = event the first spinner shows the bigger number.
From the probability diagram, n(B) = 6
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Answer:
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