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Mathematics, 03.12.2019 21:31 kayvontay4

Let the random variable yn have a distribution that is b(n, p).
(a) prove that yn/n converges in probability to p. this result is one form of the weak law of large numbers.
(b) prove that 1 βˆ’ yn/n converges in probability to 1 βˆ’ p.
(c) prove that (yn/n)(1 βˆ’ yn/n) converges in probability to p(1 βˆ’ p).

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Let the random variable yn have a distribution that is b(n, p).
(a) prove that yn/n converges...
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