Suppose x is a normal random variable with mean 60 and standard deviation 2. A z score was calculated for a number, and the z score is 3.4. What is x
The American Red Cross says that about 25% of the population has Type B blood. A blood drive is being held at your institute. Suppose that you have selected 20 blood donors in a random way. The probability that exactly 2 of the blood donors have Type B blood is
)A normally distributed population has mean 25.6 and standard deviation 3.3
(a) Find the probability that a single randomly selected element X of the
population exceeds 30.
(b)Find the mean and standard deviation of X¯ for samples of size 9.
(C)Find the probability that the mean of a sample of size 99 drawn from this
population exceeds 30.
Distinguish between a parameter and a statistic using relevant examples
The annual salaries of employees in a large company are approximately normally distributed with a mean of $70,000 and a standard deviation of $30,000.
a) What is the probability that an employee earns a salary greater than $90,000?
Formula:
b) The company provides free Child care to the employees with kids up to 5 years of age that earn the lowest 15% of salaries. What salary does a person have to earn less than, to qualify for the free child care?
Formula:
c) A sample of 20 employees is now taken. What is the probability that the sample mean is greater than $60,000?
Formula:
Solve the problem with complete solution.
Problem:A survey was conducted to determine whether sex and age are related among
stereo shop customers. A total of 200 respondents was taken and the results are
presented below.
Age Male Female Total
Male 60 50 110
Female 80 10 90
Total 140 60 200
Instruction: Conduct a test whether sex and age of stereo shop customers are
independent at 1% level of significance.
A student knows 30 of 35 answers that should be learned for the exam. There two questions in a question card.what is the probability that student doesn't know all two answers?
.In a sample survey ,six estimates were made of the same mean.When the population mean became known ,the following errors were computed:-45,112,-89,-47,-13,26.Are these errors consistent with the hypothesis that the population of errors has a zero mean?Assume that the errors are normally distributed. *