7. The Centers for Disease Control say 32.8% of births (or deliveries) in the USA are by Caesarian. section. (http://www.cdc.gov/nchs/fastats/delivery.htm Find probability that in a randomly chosen sample of 268 births more than 33% are Caesarian births.

MATLAB: An Introduction with Applications
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7. The Centers for Disease Control say 32.8% of births (or deliveries) in the USA are by Caesarian.
section. (http://www.cdc.gov/nchs/fastats/delivery.htm
Find probability that in a randomly chosen sample of 268 births more than 33% are Caesarian
births.
8. The population mean of height of American men js 67 inches with a standard deviation of 3
inches. We take a random sample of 135 American men.
(a) Check if CLT conditions for distribution of means to be normal are met.
(b) Find the mean and standard deviation of distribution of means
(c) Find probability that in our sample of 135 men, the sample mean of height is more than 67.5
inches.
9. Roughly 1% of American women are tall (over 6 ft in height). We take a random sample of 121
women. Find probability that the sample proportion of tall women is higher than 1.4%.
10. In a random sample of 144 women 2 were tall (taller than 6 ft.). Based on our sample determine
whether the claim that "population proportion of tall women is 1%" is true.
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Transcribed Image Text:Page 2 of 2 7. The Centers for Disease Control say 32.8% of births (or deliveries) in the USA are by Caesarian. section. (http://www.cdc.gov/nchs/fastats/delivery.htm Find probability that in a randomly chosen sample of 268 births more than 33% are Caesarian births. 8. The population mean of height of American men js 67 inches with a standard deviation of 3 inches. We take a random sample of 135 American men. (a) Check if CLT conditions for distribution of means to be normal are met. (b) Find the mean and standard deviation of distribution of means (c) Find probability that in our sample of 135 men, the sample mean of height is more than 67.5 inches. 9. Roughly 1% of American women are tall (over 6 ft in height). We take a random sample of 121 women. Find probability that the sample proportion of tall women is higher than 1.4%. 10. In a random sample of 144 women 2 were tall (taller than 6 ft.). Based on our sample determine whether the claim that "population proportion of tall women is 1%" is true. Desktop 52 P DELL F5 F6 F7 F8 F9 F10 F11 F12 PrtScr Insert
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