Suppose the mean wait time for a bus is 30 minutes and the
standard deviation is 10 minutes. Take a sample of size n =
100.
Find the 95th percentile for the sample mean wait time.
Suppose the mean wait time for a bus is 30 minutes and the
standard deviation is 10 minutes. Take a sample of size n =
100.
Find the probability that the sample mean wait time is between
29 minutes and 31 minutes.
The mean wait time at Social Security Offices is 25 minutes with
a standard deviation of 11 minutes. Use this information to answer
the following questions:
A.
If you randomly select 40 people what is the probability that their
average wait time will be more than 27 minutes?
B.
If you randomly select 75 people what is the probability that their
average wait time will be between 23 and 26 minutes?
C.
If you randomly select 100 people what is...
The mean wait time at Social Security Offices is 25 minutes with
a standard deviation of 11 minutes. Use this information to answer
the following questions:
A.
If you randomly select 40 people what is the probability that their
average wait time will be more than 27 minutes?
B.
If you randomly select 75 people what is the probability that their
average wait time will be between 23 and 26 minutes?
C.
If you randomly select 100 people what is...
1.
The mean wait time at Social Security Offices is 25 minutes with a
standard deviation of 11 minutes. Use this information to answer
the following questions:
A.
If you randomly select 40 people what is the probability that their
average wait time will be more than 27 minutes?
B.
If you randomly select 75 people what is the probability that their
average wait time will be between 23 and 26 minutes?
C.
If you randomly select 100 people what...
The amount of time, in minutes that a person must wait for a bus
is uniformly distributed between 4 and 16.5 minutes, X~U(4,
16.5).
a.) Find the mean of this uniform distribution.
b.) Find the standard deviation of this uniform
distribution.
c.) If there are 16 people waiting for the bus and using the
central limit theorem, what is the probability that the average of
16 people waiting for the bus is less than 8 minutes?
Please type detailed work...
Suppose the mean and the standard deviation of the waiting times
of passengers at the bus station near the Cross Harbour Tunnel are
11.5 minutes and 2.2 minutes, respectively.
(a) Assume the waiting times are normally distributed. How
likely a randomly selected passenger waits less than 15 minutes at
the bus station?
(b) Assume the waiting times are normally distributed. 82% of
the passengers at the bus station are expected to wait more than k
minutes. Find k.
(c) For...
The
metropolitan bus company claims that the mean wait time for a bus
during rush hour is less than 7 minutes. A random sample of 20
waiting times has a mean of 5.6 minutes with a standard deviation
of 2.1 minutes. At a= 0.01, test the bus company’s claim. Assume
the distribution is normally distributed.
Suppose that an individual showing up to a bus stop must wait
x minutes for a bus, where x follows a uniform
distribution between 0 and 45 minutes.
1. What is the probability that someone will have to wait
between 30 and 40 minutes for a bus?
2. If we took many random samples of 50 people waiting for the
bus, the sampling distribution of the average wait time of these
samples should be normal with a mean of _______...
Suppose the average length of a TTC delay is 30 minutes with a
standard deviation of 5.5 minutes. A local business estimates that
the cost to their business associated with these delays 150H^2
−8.50, where H is the duration of a TTC delay in hours. How much
will a TTC delay cost, at least 70% of the time? Show all your work
and include any annotations you think would be helpful in
explaining your process. You may find it helpful...