The distribution for customer demand (units per month) is normal with mean = 750 and standard deviation = 100.
Find the probability that demand will be at most 900 units/month.
pnorm(900, 750, 100)
The distribution for customer demand (units per month) is normal with mean = 750 and standard deviation = 100.
Find the probability that demand will exceed 700 units/month.
Method 1
1 - pnorm(700, 750, 100)
Method 2
pnorm(700, 750, 100, lower.tail = FALSE)
The distribution for customer demand (units per month) is normal with mean = 750 and standard deviation = 100.
Find the probability that demand will be between 700 and 900 units/month.
pnorm(900, 750, 100) - pnorm(700, 750, 100)
Find the probability that
mtcars$hp
exceeds 300.
m.filtered <- mtcars %>% filter(hp > 300)
nrow(m.filtered)/nrow(mtcars)