Let the random variable X represent test 1 scores of the students who take a math class. Suppose that X follows a normal distribution with mean 60 and standard deviation 15.  1) When student A gets 70 from test 1 what would be his z-score and if the score of student B corresponds to the z-score z= -1.4, what is his original score? 2) Find the R code which can be used to calculate the probability that one student's score fall between 75 and 90. Options for 2) a) pnorm(90) - pnorm(75) b) pnorm(90, 15, 60) - pnorm(75, 15, 60) c) pnorm(2, 60, 15) - pnorm(1, 60, 15) d) pnorm(2) - pnorm(1)

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Let the random variable X represent test 1 scores of the students who take a math class. Suppose that X follows a normal distribution with mean 60 and standard deviation 15. 

1) When student A gets 70 from test 1 what would be his z-score and if the score of student B corresponds to the z-score z= -1.4, what is his original score?

2) Find the R code which can be used to calculate the probability that one student's score fall between 75 and 90.

Options for 2)

a) pnorm(90) - pnorm(75)

b) pnorm(90, 15, 60) - pnorm(75, 15, 60)

c) pnorm(2, 60, 15) - pnorm(1, 60, 15)

d) pnorm(2) - pnorm(1)

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