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Problem 3.4. The correlation coefficient is a measure of linear association. Suppose x takes on values evenly over the range from -10 to 10, and

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Problem 3.4. The correlation coefficient is a measure of linear association. Suppose x takes on values evenly over the range from -10 to 10, and that E[ylx] = x2 . In this case the correlation of x and y is zero, even though there is clearly a systematic relationship. What does this suggest about the need to test model assumptions? Using a statistical package, generate a random sample of 100 values of x uniformly distributed on [-10, 10], compute E[ ylx] for each value of x, add randomly generated standard normal errors to get the 100 values of y, and check the sample correlation of x and y

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