Let Sn be the number of successes in n independent Bernoulli trials, where the probability of success at each trial is 1/3. Provide a numerical value, to a precision of 3 decimal places, for each of the following limits. You may want to refer to the standard normal table. 1) limn→∞P((n/3)−10≤Sn≤(n/3)+10)= 2) limn→∞P(n/3−n/6≤Sn≤n/3+n/6)= 3)limn→∞P(n/3− sqrt2n/5≤Sn≤n/3+sqrt2n/5)=
Let Sn be the number of successes in n independent Bernoulli trials, where the probability of success at each trial is 1/3. Provide a numerical value, to a precision of 3 decimal places, for each of the following limits. You may want to refer to the standard normal table. 1) limn→∞P((n/3)−10≤Sn≤(n/3)+10)= 2) limn→∞P(n/3−n/6≤Sn≤n/3+n/6)= 3)limn→∞P(n/3− sqrt2n/5≤Sn≤n/3+sqrt2n/5)=
MATLAB: An Introduction with Applications
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ISBN:9781119256830
Author:Amos Gilat
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Chapter1: Starting With Matlab
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Problem 1P
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Let Sn be the number of successes in n independent Bernoulli trials, where the
1) limn→∞P((n/3)−10≤Sn≤(n/3)+10)=
2) limn→∞P(n/3−n/6≤Sn≤n/3+n/6)=
3)limn→∞P(n/3− sqrt2n/5≤Sn≤n/3+sqrt2n/5)=
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