Question: A binomial random variable has an expected value, E(X) = 4 based on n=11 trials. What is the probability (p) of a success? Show all
A binomial random variable has an expected value, E(X) = 4 based on n=11 trials. What is the probability (p) of a success? Show all work/calculations for full credit.
lecture 7-10 PS 6-9 binomial formula mc, Take Home PCX= K ) = C" P" CI-P)" D -k formulas Classical approach oh = number of trials . pea) = number of outcomes favorable to A Total number of possible outcomes OK = # of successes Crandom variables empirical Cexpenments) O P= probability of a . PCa) =# of times event DID occur dunn Success a large # or expenments Total # of experiments Conducted expected value of binomial Probability Collecting data | observation o expected value = n x p Special Rule of addthon . Pca or b) = PCa) + PCb) o events = mutually exclusive ( disjoint) variance of binomal probability disjoint= when one event occurs, no other events can occur @"same time ovariance = np ( 1 - P) general rule of addition Standard deviation of binomal probability PCAor b) = P ca) + pcb) - Pca and b) Joint probability sd = nxpc i - DStep by Step Solution
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