The statistical software output for this problem is:
Hence,
Sample correlation coefficient = -0.90
Conclusion: There is a strong negative relationship.
Interpretation: Choice ii is correct.
A department of transportation's study on driving speed and miles per gallon for midsize automobiles resulted...
A department of transportation's study on driving speed and miles per gallon for midsize automobiles resulted in the following data: Speed (Miles per Hour) 30 50 40 55 30 24 60 24 51 56 Miles per Gallon 28 24 24 22 30 33 21 Compute the sample correlation coefficient (to 2 decimals and enter negative value as negative number). 35 26 24 What can you conclude, based on your computation of the sample correlation coefficient? - Select your answer -...
A department of transportation's study on driving speed and miles per gallon for midsize automobiles resulted in the following data Speed (Miles per our30 50 40 55 30 24 60 25 51 55 Miles per Gallon 28 24 24 23 30 32 21 35 26 25 Compute the sample correlation coefficient (to 2 decimals and enter negative value as negative number) What can you conclude, based on your computation of the sample correlation coefficient? - Select your answer- Select the...
A department of transportation’s study on driving speed and miles per gallon for midsize automobiles resulted in the following data: speed (miles per hour) 30 50 40 55 30 25 60 25 50 55 Miles per Gallon 28 25 25 23 30 32 21 35 26 25 Answer the following questions and calculate the following descriptive statistics: a) What type of data is it? (cross-sectional, time-series, or panel) b) How many observations in this data? c) Identify types of variables...
Question 2 (10 points) A department of transportation's study on driving speed (mph) and miles per gallon (mpg) for midsize cars resulted in the following data: The mean mph is 42, with a sd of 13.5810, and the mean mpg is 27, with a sd of 4.2687. The covariance is -52.7778. Compute and interpret the sample correlation coefficient.
Check My Work A study on driving speed (miles per hour) and fuel efficiency (miles per gallon) for midsize automobiles resulted in the following data: Click on the datafile logo to reference the data. DATA file Driving Speed Fuel Efficiency a. Which of the following is a scatter diagram with driving speed on the horizontal axis and fuel efficiency on the vertical axis. 30 50 40 55 30 25 60 25 50 55 28 25 25 23 30 32 21...
An individual wanted to determine the relation that might exist between speed and miles per gallon of an automobile. Let X be the average speed of a car on the highway measured in miles per hour and let Y represent the miles per gallon of the automobile. The following data is collected: X 50 55 55 60 60 62 65 65 Y 28 26 25 22 20 20 17 15 a. In the space below, draw a scatterplot of the...
Calculate the following descriptive statistics for both variables: a. Mean b. Median c. Mode d. 25th Percentile e. 75th Percentile f. Variance g. Standard Deviation h. Correlation Question 3 (60 points): A department of transportation's study on driving speed and miles per gallon for midsize automobiles resulted in the following data Speed (miles erhr30 50 40 55 30 25 60 25 50 55 Miles per Gallon28 2525 23 30 32 21 35 2625
please provide the correct answer 1. As the speed (in miles per hour) of an automobile increases, the gas mileage (in miles per gallon) first increases and then decreases. Suppose that this relationship is very regular, shown by the following data table and scatterplot. as Speed 30 40 50 60 70 Mileage 20 24 26 24 20 mileage 26 25 24 23 22 21 201 30 40 50 60 70 speed Why would we not want to compute a correlation...
Problem 8 (18 points) An individual wanted to determine the relation that might exist between speed and miles per gallon of an automobile. Let Xbe the average speed of a car on the highway measured in miles per hour andlet Y represent the miles per gallon of the automobile The following data is collected 50 28 60 62 20 65 26 25 20 17 d Predict the miles per gallon of a car traveling 63 miles per hour e Predict...
The fuel economy (in miles per gallon) of a certain car is E(x) = −0.01x2 + 0.54x +10.4, where x is the driving speed (in miles per hour, 20 ≤ x ≤ 60). At what speed is fuel economy greatest? x = mph