We have to understand a bit of statistics to get the final question.
An experiment is considered random when its occurrences may present different results. An example of this happens when throwing a coin that has different faces, being one face and another crown. The result of this release is unpredictable, as there is no way to know which side will look up.
The sample space (S) determines the possible possibilities of results. In the case of the throwing of a coin the set of the sample space is given by: S = {face, crown}, because they are the only two possible answers for this random experiment.
In probability, the occurrence of a fact or situation is called an event. Therefore, when casting a coin we are establishing the event. We then have that any subset of the sample space must be considered an event. An example can happen when we throw a coin three times, we get as a result of the event the following set:
E = {Face, Crown, Face}
The probability ratio is given by the possibilities of an event occurring taking into consideration its sample space. This ratio that is a fraction is equal to the number of elements of the event (numerator) on the number of elements of the sample space (denominator). Consider the following elements:
E é um evento.
n(E) é o número de elementos do evento.
S é espaço amostral.
n(S) é a quantidade de elementos do espaço amostral.
A Razão de probabilidade é dada por:
n(E)
P(E)= ----- sendo n(S) ≠ 0
n(S)
Regarding your question we would have:
S = {João, João, João, João, João, João, Maria, Maria, Maria, Maria}
S =10
In the case of John
E = {João, João, João, João, João, João}
E = 6
P(João) = 6/10 = 60%
And in the case of Maria
E = {Maria, Maria, Maria, Maria}
E=4
P(Maria) = 4/10 = 40%
The probability is usually represented by a fraction, whose value will always be between 0 and 1.
We can also represent the probability with a decimal or percentage number
So John will have 60% probability against 40% of Mary in a number of elements equal to 10.
If this number of elements is 1000, for example, 6 of John and 4 of Mary would have:
P (John) = 6/1000 = 0.6%
P (Maria) = 4/1000 = 0.4%