For Binomial distribution, when n = 10 and p = 0.5, then E(X²) is 55 2 O True O False
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A: For given problem solution is as follows,
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- In a binomial distribution, it is impossible to find the probability of? P(X = 0) P(X < 0) P(0 ≤ X≤ n) P(X > 0)If a random variable that follows exponential distribution shows that P(X2000)=0.4, Then P(30002000) is: Select one: a. 0.3535 b. 0.3795 C. 14 0.3098 d. 0.2510 е. 0.3834We want to make a binomial probability distribution for this situation. What will be our assumptions for thevalues of p and q?
- - The mean and variance of a binomial distribution are 4 and 4 respectively. Find P(X 21).Suppose X-B(n=3; P=2/3). Use the binomial distribution formula to compute the following: P(X = 0) is: 7/ 27 3/ 27 14/ 27 1/ 272. Use the normal approximation to the binomial with n=10 and p=0.5 to find the probability P(X27)