Find the indicated area under the standard normal curve. To the right of z = - 1.65 Click here to view page 1 of the standard normal table. Click here to view page 2 of the standard normal table. The area to the right of z = - 1.65 under the standard normal curve is D. (Round to four decimal places as needed.) The weights of ice cream cartons are normally distributed with a mean weight of 11 ounces and a standard deviation of 0.7 ounce. (a) What is the probability that a randomly selected carton has a weight greater than 11.23 ounces? (b) Asample of 16 cartons is randomly selected. What is the probability that their mean weight is greater than 11.23 ounces? T \\J (a) The probability is . (Round to four decimal places as needed.) (b) The probability is . (Round to four decimal places as needed.) The population mean and standard deviation are given below. Find the indicated probability and determine whether a sample mean in the given range below would be considered unusual. If convenient, use technology to nd the probability. For a sample of n = 37, nd the probability of a sample mean being less than 12,748 or greater than 12,751 when p = 12,748 and o = 1.4. For the given sample, the probability of a sample mean being less than 12,748 or greater than 12,751 is (Round to four decimal places as needed.) Would the given sample mean be considered unusual? O A. The sample mean would be considered unusual because there is a probability greater than 0.05 of the sample mean being within this range. 0 B. The sample mean would not be considered unusual because there is a probability less than 0.05 of the sample mean being within this range. 0 c. The sample mean would not be considered unusual because there is a probability greater than 0.05 of the sample mean being within this range. 0 D. The sample mean would be considered unusual because there is a probability less than 0.05 of the sample mean being within this range