The data below shows height (in inches) and pulse rates (in beats per minute) of a random sample of women. Answer parts a-c.
height (x) |
62.962.9 |
64.164.1 |
60.360.3 |
60.860.8 |
59.459.4 |
62.762.7 |
59.859.8 |
62.662.6 |
67.867.8 |
60.260.2 |
67.667.6 |
63.563.5 |
|
pulse rate (y) |
7676 |
7070 |
8686 |
6060 |
7474 |
6666 |
8181 |
6262 |
6767 |
6868 |
8282 |
7979 |
Click here to view a table of critical values for the correlation coefficient.
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a. Find the value of the linear correlation coefficient r.
requals=nothing
(Round to three decimal places as needed.)
The data below shows height (in inches) and pulse rates (in beats per minute) of a...
A sample of 70 women is obtained, and their heights (in inches) and pulse rates (in beats per minute) are measured. The linear correlation coefficient is 0.259 and the equation of the regression line is , where x represents height. The mean of the 70 heights is 63.5 in and the mean of 70 pulse rates is 75.1 beats per minute. Find the best predicted pulse rate of a woman who is 67 in tall. Use a significance level of...
A sample of 80 women is obtained, and their heights (in inches) and pulse rates (in beats per minute) are measured. The linear correlation coefficient is 0.218 and the equation of the regression line is ŷ=17.9+0.950x, where x represents height. The mean of the 80 heights is 63.3 in and the mean of the 80 pulse rates is 73.5 beats per minute. Find the best predicted pulse rate of a woman who is 72 in tall. Use a significance level...
A sample of 60 women is obtained, and their heights ( in inches ) and pulse rates ( in beats per minute ) are measured. The linear correlation coefficient is 0.234 and the equation of the regression line is ^y= 17.5 + 0.850x, where x represents height. The mean of the 60 heights is 63.4 in and the mean of the 60 pulse rates is 75.6 beats per minute. Find the best predicted pulse rate of a woman who is...
a sample of 41 minutes of pain in their height and inches and pulse rate in beats per minute are measured the linear correlation coefficient is 0.203 and the equation of the regression line is y equals 17.7 + 0.860 x where X represents height the mean of the 40 Heights is 62.9 in in the mean of the 40 pulse rate is 73.4 beats per minute find the best predicted pulse rate of a woman who is 72 in...
1. In the table below the height, x, in inches and the pulse r minute, for 9 people are given. height (x) Person Pulse rate (y) 68 90 72 85 65 70 100 62 105 75 98 78 70 64 65 68 72 a. Compute the value of the correlation coefficient r and it result. b. Find the equation of the least squares regression line.
Use the accompanying data set on the pulse rates (in beats per minute) of males to complete parts (a) and (b) below. LOADING... Click the icon to view the pulse rates of males. a. Find the mean and standard deviation, and verify that the pulse rates have a distribution that is roughly normal. The mean of the pulse rates is 71.7 beats per minute. (Round to one decimal place as needed.) The standard deviation of the pulse rates is 12.2...
The table below gives the number of hours ten randomly selected students spent studying and their corresponding midterm exam grades. Using this data, consider the equation of the regression line, yˆ=b0+b1xy^=b0+b1x, for predicting the midterm exam grade that a student will earn based on the number of hours spent studying. Keep in mind, the correlation coefficient may or may not be statistically significant for the data given. Remember, in practice, it would not be appropriate to use the regression line...
The accompanying data represent the pulse rates (beats per minute) of nine students. Treat the nine students as a population. Compute the z-scores for all the students. Compute the mean and standard deviation of these z-scores. LOADING... Click the icon to view the data table. Compute the z-scores for all the students. Complete the table. Student z-score Student z-score Student 1 nothing Student 6 nothing Student 2 nothing Student 7 nothing Student 3 nothing Student 8 nothing Student 4 nothing...
Use the accompanying data set on the pulse rates (in beats per minute) of males to complete parts (a) and (b) below. LOADING... Click the icon to view the pulse rates of males. a. Find the mean and standard deviation, and verify that the pulse rates have a distribution that is roughly normal. The mean of the pulse rates is 71.871.8 beats per minute. (Round to one decimal place as needed.) The standard deviation of the pulse rates is 12.212.2...
Listed below are pulse rates? (beats per? minute) from samples of adult males and females. Does there appear to be a? difference? Find the coefficient of variation for each of the two? samples; then compare the variation. Male 90 71 64 72 72 53 65 52 84 69 64 60 96 54 62 Female 64 83 79 70 74 84 87 85 89 89 92 69 88 80 80 The coefficient of variation for the male pulse is ____ %...