The number of eggs,X, laid by the female tawny owl (Strix Aluco) has the probability distribution given in the following table X 2 3 4 P(X=x) 0.1 0.2 0.7 For any egg, the probability that it is hatched is 0.8, independent of all other eggs . Let Y denote the number of hatched eggs in a randomly chosen nest. (a). Obtain the probability distribution of Y (b). Find E(Y) and Var( Y).
How much were you able to do? Show me your work and then I'll guide you from there.
They NEVER lay just one? That's a little odd.
i was trying to use the method of First value of x and second value of X and combining two sets of results that give the probability distribution of Y, but then i failed to get it
Look at these things: (p+q)^2 = ?? (p+q)^3 = ?? (p+q)^4 = ?? See if that leads you anywhere useful.
\[\sum_{n=1} P_n=1\]
Do you know the Binomial Distribution?
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