A medical researcher wishes to determine if there is a relationship between the

Question

A medical researcher wishes to determine if there is a relationship between the number of prescriptions written by medical professionals, per 100, children and the child's age. She surveys all the pediatrician's in a geographical region to collect her data. What is the response variable? 100 prescriptions Age of the child Pediatricians surveyed Number of prescriptions written. A history instructor has given the same pretest and the same final examinations each semester. He is interested in determining if there is a relationship between the scores of the two tests. He computes the linear correlation coefficient and notes that it is 1.15. What does this correlation coefficient value tell the instructor? The correlation is something other than linear. There is a strong negative correlation between the tests. The history instructor has made a computational error. There is a strong positive correlation between the tests. A traffic officer is compiling information about the relationship between the hour or the day and the speed over the limit at which the motorist is ticketed. He computes a correlation coefficient of the 0.12. What does this tell the officer? There is a weak positive linear correlation. There is insufficient evidence to make any conclusions about the relationship between the variables. There is a moderate positive linear correlation. There is moderate negative linear correlation. Calculate the linear correlation coefficient for the data below. The data below are the number of hours worked (per week) and the final grades of 9 randomly selected students from a drama class. Calculate the linear correlation coefficient. Calculate the coefficient of correlation, r, letting Row 1 represent the x-values and Row 2 represent the y-values. Now calculate the coefficient of correlation, r, letting Row 2 represent the x-values and Row 1 represent the y-values. What effect does switching the explanatory and response variables have on the linear correlation coefficient? Compute the linear correlation coefficient between the two variables and determine whether a linear. r = 0.983; no linear relation exists. r = 0.883; no linear relation exists. r = 0.983; linear relation exists. r = 0.883; linear relation exists.

Explanation / Answer

4)

Here age of child is the independent variable. and number of prescriptions written by the medical professionals per 100 children is the dependent variable. So response variable is number of prescriptions written

Hence, option D is correct.

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