Answer the problem following the format indicated on the attached image. Albinos are unable to produce melanin. Animals with albinism look white or bleached. Some researchers believe that for a particular species of bird, true albinos occur in about 1 in 500 births. A bird spotter wants to see an albino bird of that species. What is the probability that the 25th bird (of the same species) that he sees will be the first albino? *Option for distribution: Bernoulli Distribution, Binomial Distribution, Geometric Distribution, Negative Binomial Distribution, Hypergeometric Distribution, Poisson Distribution, or Multinomial Distribution Random Variable: Distribution (inc brief explanation why it's the most appropriate choice): Computation:

MATLAB: An Introduction with Applications
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Answer the problem following the format indicated on the attached image.

Albinos are unable to produce melanin. Animals with albinism look white or
bleached. Some researchers believe that for a particular species of bird, true
albinos occur in about 1 in 500 births. A bird spotter wants to see an albino bird of that species. What is the probability that the 25th bird (of the same species) that he sees will be the first albino?

*Option for distribution: Bernoulli Distribution, Binomial Distribution, Geometric Distribution, Negative Binomial Distribution, Hypergeometric Distribution, Poisson Distribution, or Multinomial Distribution

Random Variable:
Distribution (inc brief explanation why it's the most appropriate choice):
Computation:

Example: A large number of insects are expected to be attracted to a certain
variety of rose plant. A commercial insecticide is advertised as being 99%
effective. Suppose 200 insects infest a rose garden where the insecticide has
been applied. What is the probability that none of these insects can survive?
Random variable: X – number of dead insects
Distribution: X~Bin(200, 0.99)
a
Computation: P[X = 200] = (200)(0.99)200 (0.01)° = 0.1340
%3D
Transcribed Image Text:Example: A large number of insects are expected to be attracted to a certain variety of rose plant. A commercial insecticide is advertised as being 99% effective. Suppose 200 insects infest a rose garden where the insecticide has been applied. What is the probability that none of these insects can survive? Random variable: X – number of dead insects Distribution: X~Bin(200, 0.99) a Computation: P[X = 200] = (200)(0.99)200 (0.01)° = 0.1340 %3D
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