Answer:
For this case we know that in many times a penny shoes 20 head and 55 tails so then the total of trials are:
[tex] n = 20 +55=75[/tex]
Then we are interested in the probability of getting heads and if we use the Laplace formula we have:
[tex] p =\frac{Possible}{total}[/tex]
And the correct way would be:
[tex] p =\frac{20}{20+55}=\frac{20}{75}[/tex]
If we simplify we got:
[tex] p =\frac{4}{15}[/tex]
And the error was because she use 55 as the total number of trials and that's not the size of the sample space and for this reason she got [tex]\frac{20}{55}[/tex]
Step-by-step explanation:
For this case we know that in many times a penny shoes 20 head and 55 tails so then the total of trials are:
[tex] n = 20 +55=75[/tex]
Then we are interested in the probability of getting heads and if we use the Laplace formula we have:
[tex] p =\frac{Possible}{total}[/tex]
And the correct way would be:
[tex] p =\frac{20}{20+55}=\frac{20}{75}[/tex]
If we simplify we got:
[tex] p =\frac{4}{15}[/tex]
And the error was because she use 55 as the total number of trials and that's not the size of the sample space and for this reason she got [tex]\frac{20}{55}[/tex]