A normal distribution has mean $$ \mu=60 $$ and standard deviation $$ \sigma=20 $$. Find and interpret the $$ z $$-score for $$ x=72 $$. The $$ z $$-score for $$ x=72 $$ is $$ \square $$. So 72 is $$ \square $$ standard deviations (Choose one) $$
abla $$ the mean $$ \mu=60 $$.

Question

A normal distribution has mean $$ \mu=60 $$ and standard deviation $$ \sigma=20 $$. Find and interpret the $$ z $$-score for $$ x=72 $$. The $$ z $$-score for $$ x=72 $$ is $$ \square $$. So 72 is $$ \square $$ standard deviations (Choose one) $$ 
abla $$ the mean $$ \mu=60 $$.

Weber Romero · Accepted Answer

The $$ z $$-score for $$ x = 72 $$ is $$ 0.6 $$. So, 72 is $$ 0.6 $$ standard deviations above the mean $$ \mu = 60 $$.

A normal distribution has mean \( \mu=60 \) and standard deviation \( \sigma=20 \). Find and interpret the \( z \)-score for \( x=72 \). The \( z \)-score for \( x=72 \) is \( \square \). So 72 is \( \square \) standard deviations (Choose one) \( \nabla \) the mean \( \mu=60 \).

Upstudy ThothAI Solution

Quick Answer

Step-by-step Solution

A normal distribution has mean \( \mu=60 \) and standard deviation \( \sigma=20 \). Find and interpret the \( z \)-score for \( x=72 \). The \( z \)-score for \( x=72 \) is \( \square \). So 72 is \( \square \) standard deviations (Choose one) \( \nabla \) the mean \( \mu=60 \).

Upstudy ThothAI Solution

Quick Answer

Step-by-step Solution

Related Questions