Question: This is statistics course, sampling distributions, estimation and tests of significance units.I need help with this. I attached formula sheet in case you need it.

 This is statistics course, sampling distributions, estimation and tests of significanceunits.I need help with this. I attached formula sheet in case youneed it. II. Probability P(AUB) = P(A) + P(B) - P(An B)P(AB) = P(An B) P(B) E(X) = Ux = Expi Var(X) =

This is statistics course, sampling distributions, estimation and tests of significance units.I need help with this. I attached formula sheet in case you need it.

0; = _(x - ux)2pi If X has a binomial distribution withparameters n and p, then: P(X = k) = k) p* (1- p)" -* HI = np Or = Vnp(1 - p) Ho= P Op = P(1- p n If x is the meanof a random sample of size n from an infinite population with

II. Probability P(AUB) = P(A) + P(B) - P(An B) P(AB) = P(An B) P(B) E(X) = Ux = Expi Var(X) = 0; = _(x - ux)2pi If X has a binomial distribution with parameters n and p, then: P(X = k) = k) p* (1 - p)" -* HI = np Or = Vnp(1 - p) Ho = P Op = P(1- p n If x is the mean of a random sample of size n from an infinite population with mean u and standard deviation O, then: MY = HIII. Inferential Statistics Standardized test statistic: statistic - parameter standard deviation of statistic Confidence interval: statistic + (critical value) . (standard deviation of statistic) Single-Sample Statistic Standard Deviation of Statistic Sample Mean Sample Proportion p(1 - p) n Two-Sample Statistic Standard Deviation of Statistic Difference of sample means 722 Special case when 61 =02 ol+1 n2 Difference of PI (1 - PI) + P2 (1 - P2) sample proportions n1 n2 Special case when P1 = P2 Jp(1 - P) 1 + 1 Vn, n2 Chi-square test statistic = \\ (observed - expected) expectedD Question 12 1 pts Which of these is true for a chi-square distribution with degrees of freedom equal to 12? The shape is approximately uniform. O It is bimodal. O It is approximately normal. The shape is skewed to the right. O The total area under the curve is 0.1532.D Question 18 1 pts A large distribution has a standard deviation of 26. Some statisticians want to create a sampling distribution of sample means with a standard deviation less than 3. To make it as easy as possible to generate, which is the smallest sample size the statisticians should use? O 58 O 59 O 75 O 76 O 100

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