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5) Suppose we have a scatter diagram for the heights of 3,000 pairs of fathers and sons. The summary statistics are: average height of fathers = 80 inches SD = 6 inches average height of sons = 78 inches SD = 3 inches, r= 0.6 The linear regression line for predicting height of the father(y variable) from the height of their sons(x variable) has slope.

5) Suppose we have a scatter diagram for the heights of 3,000 pairs of fathers and sons. The summary statistics are: average height of fathers = 80 inches SD = 6 inches average height of sons = 78 inches SD = 3 inches, r= 0.6 The linear regression line for predicting height of the father(y variable) from the height of their sons(x variable) has slope.

MATLAB: An Introduction with Applications
MATLAB: An Introduction with Applications
6th Edition
ISBN:9781119256830
Author:Amos Gilat
Publisher:Amos Gilat
Chapter1: Starting With Matlab
Section: Chapter Questions
Problem 1P
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7:50 Drive 5) Suppose we have a scatter diagram for the heights of 3,000 pairs of fathers and sons. The summary statistics are: average height of fathers = 80 inches SD = 6 inches average height of sons = 78 inches SD = 3 inches, r 0.6 The linear regression line for predicting height of the father(y variable) from the height of their sons(x variable) has slope 6) (12 pts) Consider the complete histogram below containing the hourly rate of substitute teachers in a certain district. 30 20 20 10 10 1 2 3 4 5 6 7 Wages (tens of dollars) a. Find the percentage of teachers who are paid between $30 per hour and $60 per hour. b. Find the value of x in the picture above so make this a valid and complete histogram. Note that the height of the square under "x" is not drawn to scale. 7) Consider the list (4, 8, 7, 3, 13). a) Compute the mean of the list. b) Compute the standard deviation of the list. 8) The average Math SAT score for a certain year was 540 with standard deviation of 60. Assume that the distribution follows the normal curve. a) Find the percentage of students who scored higher than 650. b) Find the percentage of students who scored between 480 and 700. c) Suppose that a student scored higher than 80% of the student population. What was his score? 9) The Math and Verbal SAT scores for the entering class at a certain college is summarized below: average Math SAT = 540, SD = 70 average Verbal SAT = 560, SD = 110 r= 0.55 The investigator wants to use the Verbal score(x) to predict the Math score(y). a. Find the linear regression equation. Write the answer in y = mx + b. b. Use the linear regression equation to predict the Math score of a student who receives a 550 on the Verbal portion of the test c. If a student's Verbal percentile rank is 40%, i.e, his score is higher than 40% of the students taking the test, what is his percentile rank on the Math portion? 10) (12 pts) Compute the correlation r for the following table of values. YOU MUST USE THE METHOD DISCUSSED IN LECTURE FOR FULL CREDIT! Show all work! HINT: YOU MUST USE these values in your calculations. Average for x-values = 3 SD for x values = 2 Average for y-values = 6 SD for y values = 4 y X 2 3 4 12 % per $10
Transcribed Image Text:7:50 Drive 5) Suppose we have a scatter diagram for the heights of 3,000 pairs of fathers and sons. The summary statistics are: average height of fathers = 80 inches SD = 6 inches average height of sons = 78 inches SD = 3 inches, r 0.6 The linear regression line for predicting height of the father(y variable) from the height of their sons(x variable) has slope 6) (12 pts) Consider the complete histogram below containing the hourly rate of substitute teachers in a certain district. 30 20 20 10 10 1 2 3 4 5 6 7 Wages (tens of dollars) a. Find the percentage of teachers who are paid between $30 per hour and $60 per hour. b. Find the value of x in the picture above so make this a valid and complete histogram. Note that the height of the square under "x" is not drawn to scale. 7) Consider the list (4, 8, 7, 3, 13). a) Compute the mean of the list. b) Compute the standard deviation of the list. 8) The average Math SAT score for a certain year was 540 with standard deviation of 60. Assume that the distribution follows the normal curve. a) Find the percentage of students who scored higher than 650. b) Find the percentage of students who scored between 480 and 700. c) Suppose that a student scored higher than 80% of the student population. What was his score? 9) The Math and Verbal SAT scores for the entering class at a certain college is summarized below: average Math SAT = 540, SD = 70 average Verbal SAT = 560, SD = 110 r= 0.55 The investigator wants to use the Verbal score(x) to predict the Math score(y). a. Find the linear regression equation. Write the answer in y = mx + b. b. Use the linear regression equation to predict the Math score of a student who receives a 550 on the Verbal portion of the test c. If a student's Verbal percentile rank is 40%, i.e, his score is higher than 40% of the students taking the test, what is his percentile rank on the Math portion? 10) (12 pts) Compute the correlation r for the following table of values. YOU MUST USE THE METHOD DISCUSSED IN LECTURE FOR FULL CREDIT! Show all work! HINT: YOU MUST USE these values in your calculations. Average for x-values = 3 SD for x values = 2 Average for y-values = 6 SD for y values = 4 y X 2 3 4 12 % per $10
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