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Producer of Take-a-Bite, a snack food, claims that each package weighs 175 grams. Representative of the consumer advocate group selected the random sample of 70 packages. From this sample, mean is 172 grams. Population standard deviation is known to be 8 grams. Determine and interpret p-value for testing that mean weight of Take-a-Bite is less than 175 grams.
20% of teenagers in a small town say they like reading news online. Suppose you randomly select 7 teenagers from the town and ask them whether or not they enjoy reading news online. Find the probability that at least 3 say they enjoy reading news ..
The probability that a flower seed will germinate is 0.7. Find the mean and standard deviation for the random variable x, the number of seed that will germinate in each set.
Clearly identify the independent and dependent variables you would study, including the number of levels of the independent variable.
An experiment consists of making 80 telephone calls in order to sell a particular insurance policy.
You are the manager of a fast food restaurant. You want to determine whether the population mean waiting time to place an order has changed in the past month from its previous population mean value of 4.5 minutes.
(a) Find the median cost of houses at Coal City in 1988. (b) Find the modal selling price of houses at Coal City in 1988.
Using classical methods discussed in class, try to estimate the probability of winning.
In ANOVA, which of the following is not affected by whether or not the population means are equal?
In other words, both variables have the same mean but different standard deviations. Draw rough sketches of the two normal curves on the same graph.
If HIV virus is actually present, the probability that ELIA test will give a positive result from ELISA is .01. If ELISA has given a positive result, use the Bayes' theorem to find the probability that the HIV virus is actually present.
What is the probability that a particular driver had exactly two speeding violations?
A recent election return indicated that 55% voted for a proposal, 40% voted against it, and 5% abstained. What is the probability that a voter either abstained or voted against the proposal?
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