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In a recent survey of full-time female workers ages 22 to 35 years, 46% said that they would rather give up some of their salary for more personal time. (Data extracted from "I'd Rather Give Up,"USA Today, March 4, 2010, p. 1B.) Suppose you select a sample of 100 full-time female work- ers 22 to 35 years old.
What is the probability that in the sample, fewer than 50% would rather give up some of their salary for more personal time?
What is the probability that in the sample, between 40% and 50% would rather give up some of their salary for more personal time?
What is the probability that in the sample, more than 40% would rather give up some of their salary for more personal time?
If a sample of 400 is taken, how does this change your answers to (a) through (c)?
A consumer is contemplating the purchase of a new compact disc player. A consumer magazine reports data on the major brands. Brand A has lifetime (TA) which is exponentially distributed with m=.02; and Brand B has lifetime
A coin is tossed 100 times. The difference "number of heads - number of tails" is like the sum of 100 draws from one of the following boxes. which one, and why?
Suppose that X be a Poisson random variable with mean = 3. Answer (a) - (c) using following Minitab command.
Suppose that the average annual salary for the worker in United States is $39,000.00 and that the annual salaries for Americans are normally distributed with a standard deviation equal to $7,000.00.
Find the probability that a sample of size 9 will yield a mean and find the probability that the sample proportion
Suppose U is a Unit (25, 50) random variable.Find the CDF of U and sketch a graph.
according to a recent survey about 33 of americans polled said that they would likely purchase reusable cloth bags for
Problem: Let (X, Y) be jointly distributed inside the ellipse given by {(x, y) : ax2 + by2 = 1}. Find the marginal densities of X and Y and the conditional densities of Y given X and X given Y. Are X and Y correlated? Are they independent?
Assume that we know from previous studies that the population mean for minutes of exercise per week for college students is Uu= 100 with a standard deviation =25
What method is best suited for such a survey? Draw the sample using the random number table and bring out the rationale of the procedure.
a. What z-score separates the highest 25% from the rest of the scores?
Use 9 classes. Is the histogram approximately bell shaped and symmetic? Does this agree with the results predicted by the Central Limite Theorem?
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