BROWS the maximum weights (in kilograms) for which one repetition of a half squat can be performed and the times (in seconds) to run a 10-meter sprint for 12 intemational soccer players. Complete parts (a) through (d) below. Click here to view the data table. Click here to view the table of critical values for the Pearson correlation coefficient. Data Table (b) Calculate the sample correlation coefficient r. r= -0.956 (Round to three decimal places as needed.) Maximum weight, x Time, y 175 1.93 (c) Describe the type of correlation, if any, and interpret the correlation in the context of the data. 170 1.91 145 2.16 There is a strong negative linear correlation. 205 1.55 145 2.17 Interpret the correlation. Choose the corect answer below. 190 1.75 175 1.82 CA. As the maximum weight for which one repetition of a half squat can be performed increases, time to run a 10-meter sprint tends to decrease. 155 2.06 O B. Increases in the maximum weight for which one repetition of a half squat can be performed cause time to run a 10-meter sprint to decrease. 190 1.73 O C. Based on the correlation, there do be a linear relationship between the maximum weight for which one repetition of a half squat can be pe 170 1.8 be any relationship between the maximum weight for which one repetition of a half squat can be perform 150 2.09 O D. Based on the correlation, there do 170 2.03 O E. As the maximum weight for which a half squat can be performed increases, time to run a 10-meter sprint tends to increaso. is O F. Increases in the maximum weight etition of a haif squat can be performed cause time to run a 10-meter sprint to increase. is not (d) Use the table of critical values for the I in coefficient to make a conclusion about the correlation coefficient. Let a = 0.01. Print Done sufficient evidence at the 1% level of significance to conclude that V betwe ed The critical value is. Therefore, there and time to run a 10-meter sprint. (Round to three decimal places as needed.)
BROWS the maximum weights (in kilograms) for which one repetition of a half squat can be performed and the times (in seconds) to run a 10-meter sprint for 12 intemational soccer players. Complete parts (a) through (d) below. Click here to view the data table. Click here to view the table of critical values for the Pearson correlation coefficient. Data Table (b) Calculate the sample correlation coefficient r. r= -0.956 (Round to three decimal places as needed.) Maximum weight, x Time, y 175 1.93 (c) Describe the type of correlation, if any, and interpret the correlation in the context of the data. 170 1.91 145 2.16 There is a strong negative linear correlation. 205 1.55 145 2.17 Interpret the correlation. Choose the corect answer below. 190 1.75 175 1.82 CA. As the maximum weight for which one repetition of a half squat can be performed increases, time to run a 10-meter sprint tends to decrease. 155 2.06 O B. Increases in the maximum weight for which one repetition of a half squat can be performed cause time to run a 10-meter sprint to decrease. 190 1.73 O C. Based on the correlation, there do be a linear relationship between the maximum weight for which one repetition of a half squat can be pe 170 1.8 be any relationship between the maximum weight for which one repetition of a half squat can be perform 150 2.09 O D. Based on the correlation, there do 170 2.03 O E. As the maximum weight for which a half squat can be performed increases, time to run a 10-meter sprint tends to increaso. is O F. Increases in the maximum weight etition of a haif squat can be performed cause time to run a 10-meter sprint to increase. is not (d) Use the table of critical values for the I in coefficient to make a conclusion about the correlation coefficient. Let a = 0.01. Print Done sufficient evidence at the 1% level of significance to conclude that V betwe ed The critical value is. Therefore, there and time to run a 10-meter sprint. (Round to three decimal places as needed.)
Glencoe Algebra 1, Student Edition, 9780079039897, 0079039898, 2018
18th Edition
ISBN:9780079039897
Author:Carter
Publisher:Carter
Chapter10: Statistics
Section10.3: Measures Of Spread
Problem 1GP
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