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You read an online article which states that 53% of Canadian adults regularly take a daily multivitamin. You claim that the actual percentage is different from what the article states. You take a random sample of 82 Canadian adults and find that 35 of them regularly take a daily multivitamin. Use this information to answer the questions below. a. Suppose you wish to perform a hypothesis test of your claim. Select the most appropriate null and alternative hypotheses for this hypothesis test. O A. Ho : p = 0.53 Ha : p + 0.53 O B. Ho : ut = 0.53 Ha : u = 0.53 O C. Ho : p = 0.53 H. : p = 0.53 O D. Ho : p # 0.53 Ha : p = 0.53 O E. Ho : x = 0.53 H. : x / 0.53 O F. Ho : p = 0.53 H. : p # 0.53 O G. Ho : M = 0.53 Ha : u # 0.53 O H. Ho : x # 0.53 H. : x = 0.53 b. To assess your hypotheses, you wish to compute a bootstrap-based confidence interval from your sample. Which of the following uses of the quantile() function would produce the correct interval bounds for a 98% bootstrap-based confidence interval? O A. c(quantile(B$mean, 0.01), quantile(B$mean, 0.99)) O B. c(quantile(B$mean, 0.005), quantile(B$mean, 0.995)) O C. c(quantile(B$mean, 0.02), quantile(B$mean, 0.98)) O D. c(quantile(B$mean, 0.01), quantile(B$mean, 0.98)) c. After performing the bootstrap, you use it to compute a 98% confidence interval of (0.29639, 0.55727). What conclusion can be made based on this interval? Because the null value of ? captured by the confidence interval, we should ? He and conclude that the proportion of Canadian adults who regularly take a daily multivitamin is from what is stated in the article