Consider the probability of complete migration for each penguin as P,
Therefore the probability all the penguins of a group containing of
n number of penguins
completing the migration is \(P^{n}\)Now there are only two possible scenarios for each penguin regarding its migration: either it completes it or it doesn't complete it.
Therefore, the sum of the probability of each of these two scenarios will be 1.
Therefore, the probability of a penguin not completing the migration = 1-P
Therefore, the probability all the penguins of a group containing of n number of penguins
not completing the migration is
\((1-P)^{n}\)But for this we need the value of "n", which is the total number of penguins.
So I think its E, Cannot be determined from the given information