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Most adolescents experience a growth spurt when they are between 12 and 15 years old. This period of dramatic growth generally occurs around age 12 for girls and around age 14 for boys. A researcher studying physical development selected a random sample of n = 9 girls and a second sample of n = 16 boys and recorded the gain in height (in millimeters) between the 14th birthday and 15th birthday for each participant. The girls showed an average gain of M = 40 millimeters with SS = 1152, and the boys gained an average of M = 95 millimeters with SS = 2160.
a. Estimate the population means growth in 1 year for 14-year-old boys. Make a point estimate and an 80% confidence interval estimate.
b. Estimate the population means growth in 1 year for 14-year-old girls. Make a point estimate and an 80% confidence interval estimate.
c. Estimate the mean difference in growth for boys versus girls during this 1-year-period. Again, make a point estimate and an 80% confidence interval estimate.
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Categorize the following as discrete or continuous random variables.
What is the probability of getting someone who is in the 23-30 age brackets or whom smokes?
Given same values n=20, p=0.6, and x=17, calculate probability of x successes in n independent trails of experiment.
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