Answer:
[tex] n = 3000[/tex] seeds planted in the farm
From these 3000 we know that only 2200 germinated
In order to determine the probability that a seed will germinate we can use the definition of probability given by:
[tex] p =\frac{Possible}{Total}[/tex]
From this definition we need to divide the possible cases by the total cases and for this case if we replace we got:
[tex] p =\frac{2200}{3000}= 0.733[/tex]
So then the probability that the seed will germinate is 0.733 from the sample data obtained
Step-by-step explanation:
For this case we know that the sample size is:
[tex] n = 3000[/tex] seeds planted in the farm
From these 3000 we know that only 2200 germinated
In order to determine the probability that a seed will germinate we can use the definition of probability given by:
[tex] p =\frac{Possible}{Total}[/tex]
From this definition we need to divide the possible cases by the total cases and for this case if we replace we got:
[tex] p =\frac{2200}{3000}= 0.733[/tex]
So then the probability that the seed will germinate is 0.733 from the sample data obtained