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Suppose the bird watching club visits the park multiple times a day. You want to know the number of birds you see until that bird
Suppose the bird watching club visits the park multiple times a day. You want to know the number of birds you see until that bird is a robin. Let W represent this quantity. Theoretically, there could be an infinite number of birds viewed before you ever see a robin. The probability of viewing a robin remains the same, r = 0.4, and the same assumptions of independence and constant probability apply. What is the distribution of W and explain why this is the case
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