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Posted: May 13th, 2018
Read the situation. Then write the hypotheses in correct
mathematical notation. Do not conduct any statistical tests. Just write the
hypotheses. Insert your answers between the problems.
Here are some things to keep in mind:
1) On the Hypothesis Testing Worksheet, all you need to do is write the null
and alternative hypotheses for each situation.
2) The null hypothesis will always be â=â.
3) You can use either “?” or ânot =â for âdoes not equalâ. Greater
than and less than is â>â or ââ or â<â (one tailed test).
5) When determining what the null and alternative hypotheses are, realize that
the alternative is the new information, what you are trying to prove. The null
is what has been believed to be true up until now.
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1) A bowler who has averaged 196 pins in the past year is asked to experiment
with a ball made of a new kind of material. He rolls several games with the new
ball. Has the new ball improved his game?
2) An advertisement claims that chewing NoCav gum reduces cavities. To test the
claim, you conduct a study in which participants who chew the gum are compared
to the national average of 3 cavities found per year.
3) In a speech to the Chamber of Commerce, a city councilman claims that in his
city less than 15% of the adult male population are unemployed. An opponent in
the upcoming election wants to test the councilmanâs claim.
4) The councilman is starting to get worried about the upcoming election. He
has enjoyed 63% support for several years, but the political climate has been
changing. He wants to know if his support has changed.
5) A production process is considered to be under control if the machine parts
it makes have a mean length of 35.50 mm with a standard deviation of 0.45 mm.
Whether or not the process is under control is decided each morning by a
quality control engineer who bases his decision on a random sample of size 36.
Should he ask for an adjustment of the machine on a day when he obtains a mean
of 35.62 mm?
6) Jim, the owner of Jimâs Grocery, knows that Plain Chips have always outsold
Spicy chips. However, sales of Spicy chips have been increasing. Jim wants to
determine if the average weekly sales of Spicy chips have indeed surpassed that
of Plain chips.
7) Jim now wants to know if Plain and Spicy chips have the same percentage of
defective product (i.e. underfilled bags, torn bags, wrong flavor in the bags,
etc.).
8) The Great Vehicle Co. just introduced New SUV, claiming it can pull more
weight than Old SUV. After testing 150 vehicles of each model, Old SUV had a
mean pull weight of 5032 pounds with a standard deviation of 72 pounds. New SUV
had a mean pull weight of 5462 pounds with a standard deviation of 154 pounds.
Is the claim valid at a .05 level of significance?
9) The Great Vehicle Co. has a competitor, Amazing Autos, that claims people
who purchase its competing vehicle, the Sport Off Road Vehicle (SORV), have
higher customer satisfaction than New SUV. Out of 736 people who purchased the
SORV last month, 534 said they were satisfied. Out of 521 people who purchased
New SUV last month, 375 said they were satisfied. Is there a higher percentage
of people who are satisfied with the SORV than with New SUV?
10) The Great Vehicle Company wants to counter Amazing Autosâs claim by making
its own claim that New SUV has a lower percentage of defective vehicles. The
research team tested 536 vehicles of each model and found that SORV had 53
defective units, while New SUV had only 51 defective units.
Statistics Problems
1) Ask 10 people (try to get 5 males and 5 females) the following questions
A) Their ages
B) How many vitamins they take daily
C) How many carbonated sodas they drink each day
D) How many alcoholic beverages they drink per month
E) Write your own question. Ask your participants if they agree with something
or if they do something. For example, you may want to ask them if they eat
popcorn when they go to the movies or if they support a political issue. It
must be a yes/no question.
SAVE YOUR DATA - You will use the data you gathered above for the problems
below and more question in future weeks.
Practice Problems:
1) Use your data from above. This week assume that historically the average
person takes 3 vitamins on a daily basis. Conduct a hypothesis test analysis to
determine if 3 is still the correct average number. Write your hypotheses in
correct statistical notation. Finally use the important numbers from your
output to explain your results. Use alpha = 0.05. Post only the relevant
numbers, not all of the output; then explain your results.
2) Use your data from above. Analyze if more than 58% support an issue or
partake in an activity. (Question E above). Write the hypotheses. Show the
relevant numbers. Then explain your results. Use alpha = 0.05.
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