A local tire dealer wants to predict the number of tires sold each month. He believes that the number of tires sold is a linear function of the amount of money invested in advertising. He randomly selects 6 months of data consisting of monthly tire sales (in thousands of tires) and monthly advertising expenditures (in thousands of dollars). The simple linear regression equation is ŷ = 3 + 1x. The dealer randomly selects one of the six observations, with a monthly sales value of 8,000 tires and monthly advertising expenditures of $7,000. Calculate the value of the residual for this observation. Explain how to get the answer please.
Residual = Actual value - Predicted value
Here actual value is given as $7000.
For 8000 tires, x value will be 8 as x is in thousand of tires. Hence,
y = 3 + 1*8 = 11 (In thousand of dollars)
Hence,
Predicted value = $11000
Therefore,
Residual = 7000 - 11000 = - 4000
A local tire dealer wants to predict the number of tires sold each month. He believes...
Question 47 (20 points) A local tire dealer wants to predict the number of tires sold each month. He believes that the number of tires sold is a linear function of the amount of money invested in advertising. He randomly selects 6 months of data consisting of tire sales (in thousands of tires) and advertising expenditures (in thousands of dollars). Based on the data set with 6 observations, the simple linear regression model yielded the following results. X = 24...
Part 2: Simple Linear Regressions – Chapter 14 (2 questions with a total of 11 sub-sections, 6 points per sub-section, part total 66 points) 2) A local grocery store wants to predict its daily sales in dollars (y). The manager believes that the amount of newspaper advertising (x) significantly affects sales. He randomly selects 7 days of data (n=7) consisting of daily grocery store sales (y, in thousands of dollars) and advertising expenditures (x, in thousands of dollars). The Excel...
Your name Spring 2019/ECON 3789/Assignment 1 n:7 ANOVA Source MS lue .0103 Regression 2,133.3333 H 1 2,133.3333 16.00 Residual 666.6667 (n)5 133.3333 n- Regression output b Confidence interral Variables Coefficients std error tdf 3)p-value 9596 lower 9596 upper Intercept 63.3333 7.9682 7.948 .0005 42.8505 83.8162 Advertising 6.6667 1.6667 4.000 .0103 Problem 4. A local grocery store wants to predict its daily sales in dollars. The manager believes that the amount of newspaper advertising significantly affects sales. She randomly selects 7...
4. The local association of car salesmen de predict car sales each month (number of units unemployment rate (in percent terms, e.g number of cars sold in this city du clation of car salesmen develop a linear regression equation to ar sales each month (number of units sold) based on the local e in percent terms, e.g. 7.2%). The following data represents the cars sold in this city during these months, with the local unemployment rate. Y2 = 338150 X...
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