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Spring Semester Stats Review

Total questions: 10

Worksheet time: 5mins

Name
Class
Date
1.

A binomial distribution is an example of a continuous distribution.

a)

True

b)

False

2.

Which criteria does a Poisson distribution need to meet?

a)

BIFS: Binary outcomes, Independent trials, First occurrence, Set probability for Success

b)

BINS: Binary outcomes, Independent trials, set Number of trials, Set probability for Success

c)

PINT: Probability of x occurrences in set interval, Independent occurrences, constant Number of occurrences per interval, set Time interval

3.

Which two distributions complement each other - one looking at the probability of a set time between arrivals and the other looking at when the first arrival will occur?

a)

Exponential and binomial

b)

Binomial and Poisson

c)

Exponential and Poisson

d)

Normal and binomial

4.

Suppose warehouse heights are normally distributed, with a mean of 22 feet and standard deviation of 4 feet. What will be the computer input if you are trying to find the probability of a warehouse having a height of at most 17 feet?

a)

normcdf (LB = - inf, UB = 17, mean = 22, SD = 4)

b)

normcdf (LB = 17, UB inf, mean = 22, SD = 4)

5.

A bank has an average random arrival rate of 3.2 customers every 4 minutes. What is the probability of getting exactly 10 customers during an 8-minute interval? Name that distribution.

a)

Normal

b)

Binomial

c)

Exponential

d)

Poisson

6.

Which of the following is a valid null hypothesis statement:

a)

H0: μ<42H0:\ \mu<42

b)

H0: μ>42H0:\ \mu>42

c)

H0: μ= 42H0:\ \mu=\ 42

d)

Ha: μ= 42Ha:\ \mu=\ 42

7.

A bank has an average random arrival rate of 3.2 customers every 4 minutes. What is the probability of getting exactly 10 customers during an 8-minute interval? What do you put into the calculator?

a)

Poispdf ( lambda 3.2, x = 10)

b)

Poispdf (lambda 6.4, x = 10)

c)

Poiscdf (lambda 3.2, LB 10, UB inf)

d)

Poiscdf (lambday 6.4, LB 10, UB inf)

8.

The cookie company claims their chocolate chip cookies contain 25 chips per cookie on average. The consumer advocate doesn't think this is correct. Is there convincing evidence that the cookies don't have 25 chips? What are you being asked to do?

a)

Conduct an hypothesis test

b)

Construct a confidence interval

c)

Construct a confidence level

9.

 α=.01 and pvalue = .009\alpha=.01\ and\ p-value\ =\ .009  What conclusion do you draw for your significance test?

a)

Reject H0

b)

Accept H0

c)

Fail to reject H0

d)

Accept Ha

10.

H0: Hanging the rain rock does not keep the weather dry for Night in Old San Antonio (NIOSA)

Ha: Hanging the rain rock does work to keep the weather dry for Night in Old San Antonio (NIOSA)

The organizers cancel NIOSA for the evening, but it stays dry that evening. Which type of error was made by the organizers?

a)

Type I

b)

Type II