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For each of the following, find the probability for the given normal distirbution:
a. P (x > 4) if X - N (5, 5^2)
b. P (x < 2) if X - N (1.5, 3^2)
c. P (8 < X < 12) if X - N (9, 5^2)
d. P (-1 < X < 3) if X - N (1, 4^2)
Illustrate what does weighting add to usefulness of moving averages and explain how is it done. The yield on a thirty year treasury note at the end of every year since 1990 is recorded below.
you are a real estate agent and you are trying to predict home prices for your clients that want to list their house
Pierre has a utility function for total asset position of u(x)=ln(x), His assets currently consist of $50,000 in cash and a rare violin he inherited from a rich uncle which is valued at $100,000.
Basic concepts. For each of the following, answer the question and give a short explanation of your reasoning.
question recently students in a marketing research class were interested in the driving behavior of students.
Consider babies born in the "normal" range of 37 - 43 weeks gestational age. Extensive data supports the assumption that for such babies born in the United States, birth weight is normally distributed with mean = 3432 grams and standard deviati..
Estimating the value of the population mean on the basis of the sample mean alone produces a(n):
Graph the distribution using a histogram. Calculate the mean and standard deviation.
The central university has a student population of 60000. The university is interested in determining what proportion of them is in favour of a new grading system.
The “test of independence” and the “test of homogeneity” are completed in identical fashion, using the contingency table to display and organize the calculations. Explain how these two hypothesis tests differ.
Plot the data on fruit and vegetable consumption. Discuss the underlying causes that might explain the trend or pattern. Fit a linear trend to the data.
Computing the probability value using normal distribution - find the normal distribution
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