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A social scientist claims that the average adult watches fewer than 26 hours of television per week. He collects data on 25 individuals' television viewing habits and finds that the mean number of hours that the 25 people spent watching television was 23.7 hours with a standard deviation of 7.5 hours, can we conclude at the 1% significance level that he is correct?
Explain the difference between mutually exclusive and independent events. Can a pair of events be both mutually exclusive and independent? Give examples.
How good is the fit provided by the estimated regression equation? (Excellent, moderate, or not a good fit)
Trigonometric function to estimate the exact value.
the students are psychology majors & 62% are business majors. If there are 200 students, how many of them are majoring in both psychology & business?
the aera of a rectangular wall in a classroom is 126 square feet. it lenght is 3 feet shorter than three times its width. find the length of the wall of the classroom.
Describe how a domestic fast food chain with plans for expanding into China would be able to use a forecasting model.
An orchard contains 62 peach trees with each tree yielding an average of 50 peaches. For each 1 additional trees planted, the average yield per tree decreases by 9 peaches. How many trees should be planted to maximize the total yield of the orchar..
Suppose that weights of 1-year-old boys are normal with mean 26 pounds, standard deviation 3 pounds. Use a normal table or software to determine the following. (Round your answers to four decimal places.)
Test the instructor's claim at a five percent level of significance. Write your conclusion?
What is the prior probabilty that she will complete the degree, Given that she scores 575 on the GMAT test, what is posterior probability that she will complete her MBA
Probability Based on Order and Random Selection, Four couples, each consisting of one man and one woman, are seated at a circular table. Assuming that each different order is equally likely,
If the probability of an event is .857, what is the probability that the event will not occur?
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