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To examine the accuracy of an algorithm that selects random numbers from the set {1, 2, ... , 40), 100,000 numbers are selected and there are 3500 ones. Given that the expected number of ones is 2500, is it fair to say that this algorithm is not accurate?
At what prices would Google have to close at in order for it to be considered statistically unusual? You should have a low and high value. Be sure to use the definition of unusual from our textbook that is measured as a number standard deviations
As i study on childhood disease then my collected sample is 269 and variable include age of child. vaccination status , social condition include type of house ,monthly in come .no of rooms in house ,person living in house , type of waste disposal and..
Suppose that we are interested in the proportion of the 70 students in the lunchroom cafeteria that smokes. Is the normal approximation for the proportion p = r/n valid?
a shipment of assorted nuts is labeled as 45 walnuts 20 hazelnuts 20 almonds and 15 pistachios by count. a random scoop
Assuming normality of the distribution of monthly sales, for a minimum monthly goal of $42,000, what is the lower capability index? In what proportion of the time will the goal value be met?
describe the error in the conclusion. given there is a linear correlation between the number of cigarettes smoked and
Considering the following data using weighted moving average (4 quarters; 0.4, 0.3, 0.2, and 0.1; where 0.5 is the weight for the most recent quarter)Calculate Mean Absolute Deviation.
For each age category, state the null and alternative hypotheses for comparing the two groups. Write a one-paragraph summary of your conclusions
Studies show that brushing every day with Gleam Toothpaste will extend the life of your teeth. This is an example of what fallacy?
Sixty-five of the later works were sampled, averaging 1.746 with a standard deviation of 0.1064. Do you think that there is a significant difference.
a machine has 9 identical components that function independently. the probability that a component will fail is 0.2.
A student is selected at random and found to have a GPA of less than 2.5, what is the probability that the student is from a private school?
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