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Test whether the self-hypnosis has a significant effect by proportion test.
Langweita, Izakovic, and Wyler (2005) reported that self-hypnosis can significantly reduce hay fever symptoms. Patients with moderate to severe allergic reaction were trained to focus their minds on specific locations where allergies do not bother them such as a beach or a ski resort. In a sample of 64 patients who received this training, suppose that 47 showed reduced allergic reactions and 17 showed an increase in allergic reactions. Are these results sufficient to conclude that the self-hypnosis has a significant effect? Assume that increasing and decreasing allergic reactions are equally likely if the training has no effect. Use alpha = .05
At α = 0.05, is the correctness of the prediction different for the two types of cola drinkers?
Calculate the probability that the median of the sample or average medians is:
Find out the suitable critical value(s) for this situation given a 0.05 significance level. Find out/compute the value of sample test statistic.
What is your null hypothesis? What is your alternative hypothesis? What your decision about the null hypothesis?
Find out the probability that the return for common stocks will be more than 0%.
At a large commercial bakery, one of the measures used to evaluate employees is number of broken cookies per 1000 produced. The quality control department wants to determine if there is a relationship between years of experience and the broken co..
Select a random variable to represent the category. Produce a probability mass function for that variable, and use it to compute the mean, the median and the variance of the data in the data set. Show the probability mass function, both in tabular..
Use the Rare Event Rule. Does the evidence support the claim?
Create a scatter plot for those data. Based on scatter plot, how would you explain relationship between the two variable.
A uniform probability distribution is a continuous probability distribution where the probability that the random variable assumes a value in any interval of equal length is.
At the 5% level of significance, can we infer that the population mean weight of athletic men is lower than the population mean weight of non-athletic men by more than 2 pounds?
Which of the following measures only the strength of a relationship?
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