Elevator safety example 2 referred to an elevator with a maximum capacity of 4000 lb. when rating elevators, it is common to use a 25% safety factor, so the elevator should 6-4 basic skills and concepts 6-4 the central limit theorem 273 actually be able to carry a load that is 25% greater than the stated limit. the maximum capacity of 4000 lb becomes 5000 lb after it is increased by 25%, so 27 adult male passengers can have a mean weight of up to 185 lb. if the elevator is loaded with 27 adult male passengers, find the probability that it is overloaded because they have a mean weight greater than 185 lb. (as in example 2, assume that weights of males are normally distributed with a mean of 189 lb and a standard deviation of 39 lb.) does this elevator appear to be safe?

0.7019; no, it does not appear to be safe.

Step-by-step explanation:

We want to find P(X > 185).  However, in a z table, we are given the area under the curve to the left of the value; this means we want to find

1 - P(X ≤ 185)

The z score for the mean of a sample is given by

For this situation, the mean, μ, is 189 and the standard deviation, σ, is 39.  Our sample size, n, is 27.  This gives us

z = (185-189)/(39÷√27) = -4/(39÷5.1962) = -4/7.5055 = -0.53

Using a z table, we see that the area under the curve to the left of this value is 0.2981.  This means our probability is

1-0.2981 = 0.7019.

answer: the anser is 3

step-by-step explanation:

c- 2o is equal to 9

a precentage of 6th graders. the population is all 6th graders. let me know if i'm wrong, i hope this ! : )

step-by-step explanation: