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b:head_first_statistics:using_the_normal_distribution [2025/10/08 12:11] – [Pool Puzzle] hkimscilb:head_first_statistics:using_the_normal_distribution [2025/10/09 06:26] (current) – [X - Y] hkimscil
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 rnorm(n, mean = 0, sd = 1) rnorm(n, mean = 0, sd = 1)
 </code> </code>
-</WRAP> 
-{{  :b:head_first_statistics:pasted:20201204-175705.png?500}} 
- 
- 
  
 +{{:b:head_first_statistics:pasted:20201204-175705.png?500}}
 따라서  따라서 
 $$P(X + Y < 380) = 0.9082409 $$ $$P(X + Y < 380) = 0.9082409 $$
 +</WRAP>
  
 ===== exercise ===== ===== exercise =====
-<WRAP info>+<WRAP box>
 Julie’s matchmaker is at it again. What's the **probability that a man will be at least 5 inches taller than a woman**? In Statsville, the height of men in inches is distributed as N(71, 20.25), and the height of women in inches is distributed as N(64, 16). Julie’s matchmaker is at it again. What's the **probability that a man will be at least 5 inches taller than a woman**? In Statsville, the height of men in inches is distributed as N(71, 20.25), and the height of women in inches is distributed as N(64, 16).
 </WRAP> </WRAP>
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 **probability that a man will be at least 5 inches taller than a woman**? = "probability that a man will be at least 5 inches taller than (an average) woman" 이므로 $P(X > F + 5)$ 을 구하라는 문제.  **probability that a man will be at least 5 inches taller than a woman**? = "probability that a man will be at least 5 inches taller than (an average) woman" 이므로 $P(X > F + 5)$ 을 구하라는 문제. 
 +
 \begin{align*} \begin{align*}
 P(X > F + 5) & = P(X - F > 5) P(X > F + 5) & = P(X - F > 5)
b/head_first_statistics/using_the_normal_distribution.1759893099.txt.gz · Last modified: by hkimscil

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