determine whether the statement below makes sense or does not make sense, and explain your reasoning. im…

determine whether the statement below makes sense or does not make sense, and explain your reasoning. im using a table showing z - scores and percentiles that has positive percentiles corresponding to positive z - scores and negative percentiles corresponding to negative z - scores. choose the correct answer below. a. the statement makes sense because only positive z - scores correspond to positive percentiles and negative z - scores correspond to negative percentiles. b. the statement does not make sense because although positive z - scores are possible, positive percentiles are not. c. the statement makes sense because z - scores and percentiles can be positive or negative. d. the statement does not make sense because although negative z - scores are possible, negative percentiles are not.

determine whether the statement below makes sense or does not make sense, and explain your reasoning. im using a table showing z - scores and percentiles that has positive percentiles corresponding to positive z - scores and negative percentiles corresponding to negative z - scores. choose the correct answer below. a. the statement makes sense because only positive z - scores correspond to positive percentiles and negative z - scores correspond to negative percentiles. b. the statement does not make sense because although positive z - scores are possible, positive percentiles are not. c. the statement makes sense because z - scores and percentiles can be positive or negative. d. the statement does not make sense because although negative z - scores are possible, negative percentiles are not.

Answer

Brief Explanations:

Percentiles represent the proportion of data below a certain value and range from 0 to 100 (or 0 to 1 in decimal form), so negative percentiles are not possible. While z - scores can be positive or negative depending on whether the data point is above or below the mean.

Answer:

D. The statement does not make sense because although negative z - scores are possible, negative percentiles are not.