A die is thrown 100 times and a ‘6’ occurs on 32 occasions. Based upon this information find the probability of getting a ‘6’ when the die is next rolled.
in every die thrown 100 times a six occurs 32 times
so the probability of obtaining a die after 100 throws = \(\frac{32}{100}\)
The probability of getting a ‘6’ when the die is next rolled will be 0.32.
Its basic premise is that something will almost certainly happen. The percentage of favorable events to the total number of occurrences.
A die is thrown 100 times and a ‘6’ occurs on 32 occasions.
Based upon this information.
Then the probability of getting a ‘6’ when the die is next rolled will be
Then the total number of the events will be
Total events = 100
The favorable number of the events will be
Favorable events = 32
Then the probability is given as
P = (Favorable events) / (Total events)
Substitute the values, then the probability will be
P = 32 / 100
P = 0.32
Thus, the probability of getting a ‘6’ when the die is next rolled will be 0.32.
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