Why are you asking questions like this? Try to find out the answer by using your brain. Or do you have dung in your brain that you can't answer it?
3 Primary Colours - Blue, Red, and Yellow
17 yak liquorish
1 Birthday Every Year
7 equals years of bad luck for breaking a mirror
1. B g p y2. G p y b3. P y b g4. Y b g p
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All I can think of is 1000 billionths in a millionth
"Thirty-five: Minimum Age in Years at which you may assume the Office of President".
A union probability is denoted by P(X or Y), where X and Y are two events. P(X or Y) is the probability that X will occur or that Y will occur or that both X and Y will occur. The probability of a person wearing glasses or having blond hair is an example of union probability. All people wearing glasses are included in the union, along with all blondes and all blond people who wear glasses. According to Professor Franz Kurfess of California Polytechnic State University, San Luis Obispo, union probability of two independent events A and B can be denoted as: P(A ∪ B) = P(A) + P(B) - P(A ∩ B) = P(A) + P(B) - P(A) * P (B)
y=3x+b -2=3*5+b b=-17 y=3x-17
h a p p y b I r t h d a y
P(X|Y) = P(Y intersection X) / P(Y); where P(X|Y) is probability of event X provided event Y had already occurred P(Y) is probability of event Y happening P(Y intersection X) is probability of events Y & X occurring together Q3.a P(Y): Prob of at least one insurance schemes (A or B) has been sold = 1 - Prob of none of the schemes sold = 1 - (1-Prob of A being Sold)*(1-Prob of B being Sold) // As schemes A & B are independent = 1 - (1-0.6)(1-0.4) = 1 - (0.4)*(0.6) = 1 - 0.24 = 0.76 P(X intersection Y): Prob of at least one insurance schemes (A or B) has been sold AND also scheme 'A' being sold = Prob(A sold) and Prob (B sold) + Prob(A sold) and Prob (B not sold) = 0.6 * 0.4 + 0.6 * (1-0.4) = 0.24 + 0.36 = 0.6 P(X|Y): Prob scheme A has been sold given that at least one insurance scheme has been sold = P(X intersection Y) / P(Y) = 0.6 / 0.76 = 15/19