Answer:
![p =(7)/(51)= 0.1372](https://img.qammunity.org/2021/formulas/mathematics/college/hky2l37majlelzjwuqznqe9tscn5jthuou.png)
And then the probability that is NOT from sport temas using the complement rule is given by:
![q = 1-p =1- (7)/(51)= 0.8627](https://img.qammunity.org/2021/formulas/mathematics/college/el0b62ct7qchkmxi77g9aw78sus0vfokri.png)
And if we convert that into % we got:
![0.8627 *100= 86.27\%](https://img.qammunity.org/2021/formulas/mathematics/college/fiunbkevoemlhdtiion4x19q8ga9twd0pl.png)
Approximately 86.27% of the floats were NOT sports teams
Explanation:
For this case we can begin finding the % of floats that were from sport tems using the Laplace definition of probability given by:
![p = (Possible)/(Total)](https://img.qammunity.org/2021/formulas/mathematics/college/cikcajqz4wwg919mc0vi452mtoifeh954u.png)
And replacing we got:
![p =(7)/(51)= 0.1372](https://img.qammunity.org/2021/formulas/mathematics/college/hky2l37majlelzjwuqznqe9tscn5jthuou.png)
And then the probability that is NOT from sport temas using the complement rule is given by:
![q = 1-p =1- (7)/(51)= 0.8627](https://img.qammunity.org/2021/formulas/mathematics/college/el0b62ct7qchkmxi77g9aw78sus0vfokri.png)
And if we convert that into % we got:
![0.8627 *100= 86.27\%](https://img.qammunity.org/2021/formulas/mathematics/college/fiunbkevoemlhdtiion4x19q8ga9twd0pl.png)
Approximately 86.27% of the floats were NOT sports teams