The weights of the people in a certain population are normally distributed, with a mean of 150 pounds and a standard deviation of 30 pounds.  Let X be the weight of a randomly selected person.  Match each probability below with the R-code that computes it.   Group of answer choices from the choice attached in the attached picture place the right answer next to each number problem:   (1) P(X > 180)                (2) P(130 < X < 180)              (3) P(X <= 180)                     (4) P(X <= 130 or X > 180)

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The weights of the people in a certain population are normally distributed, with a mean of 150 pounds and a standard deviation of 30 pounds.  Let X be the weight of a randomly selected person.  Match each probability below with the R-code that computes it.
 
Group of answer choices from the choice attached in the attached picture place the right answer next to each number problem:
 
(1) P(X > 180)
 
          
 
(2) P(130 < X < 180)
 
        
 
(3) P(X <= 180)
 
               
 
(4) P(X <= 130 or X > 180)
V [ Choose ]
pnormGC (180,mean=150,sd=30,region="above")
pnormGC (c(130,180),mean=150,sd=30,region="outside")
pnormGC(180,mean=150,sd=D30,region="below")
pnormGC(c(130,180),mean=150,sd=30,region="between")
Transcribed Image Text:V [ Choose ] pnormGC (180,mean=150,sd=30,region="above") pnormGC (c(130,180),mean=150,sd=30,region="outside") pnormGC(180,mean=150,sd=D30,region="below") pnormGC(c(130,180),mean=150,sd=30,region="between")
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