A report gave the following information on births in a certain country during a particular year.
Type of Birth | Number of Births |
---|---|
Single birth | 3,868,214 |
Twins | 125,336 |
Triplets | 4,233 |
Quadruplets | 266 |
Quintuplets or higher | 47 |
(a)
Use this information to estimate the probability that a randomly selected pregnant woman who gave birth in this year delivered twins. (Round your answer to three decimal places.)
(b)
Use this information to estimate the probability that a randomly selected pregnant woman who gave birth in this year delivered quadruplets. (Round your answer to six decimal places.)
(c)
Use this information to estimate the probability that a randomly selected pregnant woman who gave birth in this year gave birth to more than a single child. (Round your answer to three decimal places.)
Total number of births = 3868214 + 125336 + 4233+266+47 = 3998096
a) P( that a randomly selected pregnant woman who gave birth in this year delivered twins) = 125336 / 3998096
= 0.0313
b) P( that a randomly selected pregnant woman who gave birth in this year delivered quadruplets)
= 266 / 3998096
= 0.000066
c) P( that a randomly selected pregnant woman who gave birth in this year gave birth to more than a single child)
= 1- P( gave birth to single child)
= 1- (3868214/ 3998096)
= 1- 0.967
= 0.032
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