PSYO120 WEEK 3 DISCUSSION AND ASSIGNMENT

Purpose: Design a fictional Community Wellness Center to show how Maslow’s Hierarchy of Needs applies to real-life motivation. You will create a presentation highlighting how your center helps: Imagine your city mayor has asked you to pitch a wellness center for the community. You’ll make a slideshow presentation using Canva, Google Slides, or PowerPoint that introduces how it supports people at each of the 5 levels of Maslow’s Hierarchy

Includes visuals, short explanations, and clear connections to motivation

What to Include in Your Presentation

Project Title Slide

Wellness Centre: Name, Introduction, Population Served, and Mission

The 5 Levels of Maslow’s Hierarchy.

For each level, include:

A service, program, or feature your centre offers

How does that service meet needs at this level

What type of motivation does it support:

Intrinsic motivation: personal growth, enjoyment, curiosity

Extrinsic motivation: praise, money, social approval, meeting basic needs

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people thrive at all five levels of Maslow’s hierarchy. This project builds your

Skills in connecting theory to practice, thinking creatively, and communicating your ideas clearly.

The 5 Levels of Maslow’s Hierarchy.

For each level, include:

A service, program, or feature your center offers

How that service meets needs at this level

What type of motivation it supports:

Intrinsic motivation: personal growth, enjoyment, curiosity, fulfilment.

Extrinsic motivation: praise, money, social approval, meeting basic needs

Example: Physiological: A free healthy meal program (extrinsic motivation) that helps members stay nourished and energized

(intrinsic motivation for health and growth).

Reference a minimum of 1reference, refer to the APA guidelines

Maslow’s Hierarchy Levels to Include:

Physiological needs: What basic survival needs does your center help meet (e.g. food, water, rest)?

Safety needs: How does your center help people feel secure leg. physical safety, health resources)?

Love/Belonging needs: What programs or spaces help people form relationships and feel connected?

. Esteem needs: What services

Submission Requirements

Minimum 6 content slides (1 introduction + 5 Maslow levels)

* Add a title and reference slide (not counted in the 6 slides)

Reference a minimum of 2 references, refer to the APA

* Include images. icons, or color, to make your design engaging.

Self-actualisation: How does your center help people pursue personal growth or fulfil their potential?

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PSYO120 WEEK 4 DISCUSSION

W4 Discussion Question 1: The Memory of a

Witness- How Reliable Is It?

Purpose: The goal of this discussion is to help you apply what you’ve learned about how

memory works to a real-world legal scenario. Memory plays a powerful role in our daily lives, and in the courtroom. However, what we remember (and misremember) isn’t always as accurate as we believe.

Initial Post (due Friday by 11:59 pm CST): Imagine you’re a defense attorney in a criminal

rial. Your client has been accused of robbing a convenience store, and several eyewitnesses

claim to have seen them at the scene. As part of your strategy, you want to educate the jury

about how memony really works, and how it can be flawed. For your initial discussion post

(minimum of 300 words)

Explain to the jury why eyewitnestestinonY may not always be reliable. using eoncepts

from Chapter & of the DpenStax Psyehelneytetoak

In your post, make sure to

dentify and explain edsteetrHHcSaAROson atd Shiftrm model ot

memory (e.g.. encodingorEARhor tem memory long

answer the following questions:

Explain to the jury why eyewitness testimony may not always be reliable, using concepts

from Chapter 8 of the OpenStax Psychology textbook.

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In your post, make sure to:

dentify and explain at least three principles from the Atkinson and Shiffrin model of

memory (e.g.,

Give specift examples of how each principle might cause eyewitnesses to misremember

Or distort what they saw. Examples:

The misinformnation effect (how memory can be altered by post-event information)

Constructive memory (how memories can be reconstructed not replayed)

False memories (how people can remember things that never happened)

Source anmnesia/confusion (misremembering where the information came from)

Share your conclusion Should the jury trust eyewitness memory as strong evidence?

Why or why not

Tip: You might also consider factors suh as stress time delay, suggestion, or misinformation

that could influence memory at each stage

Response Posts due Sunday by 11:59 pm CST: Comment on twO of your classmates posts

with probing questions, alternative ideas, or other valuable input. Your questions or

Comments should be a minimum of 100 words, promote ciscsuSsion, and should contribute to the learning of the group by offering dditional insight or unque perspectives

encoding, storage, retrieval, sensory memory, short- term memory, long

term memory).

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50 multiple questions for statistics and probability

QUESTION 1

Suppose the American Medical Association Center for Health Policy Research included data, by state, on the number of community hospitals and the average patient stay (in days) in its publication. The data (by state) are shown in the table.
Which two states have an unusually high number of hospitals?

State		Hospitals	State		Hospitals	State	Hospitals
Alabama		330	Colorado		72	Georgia	163
Alaska		16	Connecticut		35	Hawaii	19
Arizona		61	Delaware		8	Idaho	41
Arkansas		88	Dist. of Columbia		11	Illinois	279
California		236	Florida		289	Indiana	113
Iowa		123	Nebraska		90	Rhode Island	12
Kansas		133	Nebraska		21	S.Carolina	68
Kentucky		107	New Hampshire		21	S.Dakota	52
Louisiana		459	New Jersey		96	Tennessee	122
Maine		38	New Mexico		37	Texas	235
Maryland		51	New York		333	Utah	42
Mass.		101	N.Caroline		117	Vermont	15
Michigan		175	N.Dakota		47	Virginia	98
Minnesota		276	Ohio		193	Washington	92
Mississippi		102	Oklahoma		399	W.Virginia	59
Missouri		133	Oregon		66	Wisconsin	478
Montana		53	Pennsylvania		231	Wyoming	27
[removed]	a.	Florida and Wisconsin
[removed]	b.	Alabama and Arkansas
[removed]	c.	Wisconsin and Louisiana
[removed]	d.	Maine and Iowa
[removed]	e.	none of these choices

4 points   

QUESTION 2

In one of the archaeological excavation sites, the artifact density (number of prehistoric artifacts per 10 liters of sediment) was 2.0. Suppose you are going to dig up and examine 40 liters of sediment at this site. Let  r = 0, 1, 2, 3,… be a random variable that represents the number of prehistoric artifacts found in your 40 liters of sediment. Find the probability that you will find 1 or more artifacts in the 40 liters of sediment. Round your answer to the nearest ten thousandth.

[removed]	a.	0.0137
[removed]	b.	0.0027
[removed]	c.	0.0013
[removed]	d.	0.0096
[removed]	e.	0.0107

4 points   

QUESTION 3

Compute the population standard deviation σ for the following sample data, assuming the sample comprises the entire population. Round your answer to the nearest hundredth.

x:			21	19	12	30	29
[removed]	a.	9.71
[removed]	b.	7.46
[removed]	c.	8.68
[removed]	d.	6.68
[removed]	e.	2.29

4 points   

QUESTION 4

What is a sampling distribution?

[removed]	a.	A set of measurements (or counts), either existing or conceptual
[removed]	b.	A numerical descriptive measure of a sample
[removed]	c.	A conclusion about the value of a population parameter based on information about the corresponding sample statistic and probability
[removed]	d.	A probability distribution for a sample statistic
[removed]	e.	A numerical descriptive measure of a population

4 points   

QUESTION 5

To compare two elementary schools regarding teaching of reading skills, 12 sets of identical twins were used. In each case, one child was selected at random and sent to school A, and his or her twin was sent to school B. Near the end of fifth grade, an achievement test was given to each child. The results follow:

Twin Pair	1	2	3	4	5	6
School A	80	145	118	90	112	118
School B	83	135	115	105	105	113

 

Twin Pair	7	8	9	10	11	12
School A	98	112	115	144	124	96
School B	93	87	98	132	135	105

 

Suppose a sign test for matched pairs with a 5% level of significance is used to test the hypothesis that the schools have the same effectiveness in teaching reading skills against the alternate hypothesis that the schools have different levels of effectiveness in teaching reading skills. Let p denote portion of positive signs when the scores of school B are subtracted from the corresponding scores of school A. Calculate the P-value. Round your answer to four decimal places.

 

[removed]	a.	0.3001
[removed]	b.	0.2501
[removed]	c.	0.1251
[removed]	d.	0.7499
[removed]	e.	0.3071

4 points   

QUESTION 6

A data processing company has a training program for new salespeople. After completing the training program, each trainee is ranked by his or her instructor. After a year of sales, the same class of trainees is again ranked by a company supervisor according to net value of the contracts they have acquired for the company. The results for a random sample of 11 salespeople trained in the last year follow, where x is rank in training class and y is rank in sales after 1 year. Lower ranks mean higher standing in class and higher net sales.

Person	1	2	3	4	5	6
x rank	8	11	2	4	5	3
y rank	7	2	3	6	5	8

 

Person	7	8	9	10	11
x rank	7	9	10	1	6
y rank	9	11	10	1	4

 

Using a 10% level of significance, test the claim that the relation between x and y is monotone (either increasing or decreasing). What is the level of significance α?

 

[removed]	a.	a = 0.10
[removed]	b.	a = 0.03
[removed]	c.	a = 0.05
[removed]	d.	a = 1.00
[removed]	e.	a = 10.00

4 points   

QUESTION 7

Do bonds reduce the overall risk of an investment portfolio? Let x be a random variable representing annual percent return for the Vanguard Total Stock Index (all Stocks). Let y be a random variable representing annual return for the Vanguard Balanced Index (60% stock and 40% bond). For the past several years, assume the following data. Compute the sample mean for x and for y. Round your answer to the nearest tenth.

x:	11	0	36		22	34	24	25	-11	-11	-22
y:	9	-3	28		14	23	16	14	-3	-4	-9
[removed]	a.	X = 37.0  and  y = 12.0
[removed]	b.	X = 65.0  and y = 9.1
[removed]	c.	X = 10.8  and y = 8.5
[removed]	d.	X = 152.0  and y = 9.8
[removed]	e.	X = 8.5  and y = 10.8

4 points   

QUESTION 8

Benford’s Law claims that numbers chosen from very large data files tend to have “1” as the first nonzero digit disproportionately often. In fact, research has shown that if you randomly draw a number from a very large data file, the probability of getting a number with “1” as the leading digit is about 0.301. Suppose you are an auditor for a very large corporation. The revenue report involves millions of numbers in a large computer file. Let us say you took a random sample of n = 247 numerical entries from the file and r = 60 of the entries had a first nonzero digit of 1. Let p represent the population proportion of all numbers in the corporate file that have a first nonzero digit of 1. Test the claim that p is less than 0.301 by using α = 0.1. Are the data statistically significant at the significance level? Based on your answers, will you reject or fail to reject the null hypothesis?

[removed]	a.	The P-value is less than the level of significance so the data are statistically significant. Thus, we reject the null hypothesis.
[removed]	b.	The P-value is less than the level of significance so the data are not statistically significant. Thus, we reject the null hypothesis.
[removed]	c.	The P-value is less than the level of significance so the data are statistically significant. Thus, we fail to reject the null hypothesis.
[removed]	d.	The P-value is greater than the level of significance so the data are not statistically significant. Thus, we reject the null hypothesis.
[removed]	e.	The P-value is less than the level of significance so the data are statistically significant. Thus, we reject the null hypothesis.

4 points   

QUESTION 9

Suppose the age distribution of the Canadian population and the age distribution of a random sample of 528 residents in the Indian community of Red Lake are shown below.

		Observed Number
Age (years)	Percent of Canadian Population	in Red Lake Village
Under 5	6.4%	38
5 to 14	11.8%	48
15 to 64	70.3%	397
65 and older	11.5%	45

Use a = 0.05 to test the claim that the age distribution of the general Canadian population fits the age distribution of the residents of Red Lake Village. Given a value of 9.673 for x², find (or estimate) the P-value of the sample test statistic.

[removed]	a.	0.01 < P-Value < 0.025
[removed]	b.	P-Value < 0.005
[removed]	c.	0.025 < P-Value < 0.05
[removed]	d.	0.25 < P-Value < 0.50
[removed]	e.	0.05 < P-Value < 0.10

4 points   

QUESTION 10

Identify the level of measurement corresponding to the data “Cost of rod and reel” associated with fishing.

[removed]	a.	interval
[removed]	b.	nominal
[removed]	c.	ratio
[removed]	d.	none of these choices
[removed]	e.	ordinal

4 points   

QUESTION 11

Data may be classified by one of the four levels of measurement. What is the name of the lowest level?

[removed]	a.	nominal
[removed]	b.	ratio
[removed]	c.	ordinal
[removed]	d.	interval
[removed]	e.	simple

4 points   

QUESTION 12

Compute the expected age μ of a British nurse in 1851. Assume that the table below shows the age distribution of nurses in Great Britain in 1851. Round your answer to nearest hundredth.

Age range (yr)			20–29	30–39	40–49	50–59	60–69	70–79	80+
Midpoint (x)			24.5	34.5	44.5	54.5	64.5	75.5	84.5
Percent of nurses			5.7%	9.6%	19.5%	29.1%	24.9%	9.0%	2.2%
[removed]		a.	53.93
[removed]		b.	59.50
[removed]		c.	43.96
[removed]		d.	54.50
[removed]		e.	53.96

4 points   

QUESTION 13

Wetlands offer a diversity of benefits. They provide habitat for wildlife, spawning grounds for U.S. commercial fish, and renewable timber resources. In the last 200 years the United States has lost more than half its wetlands. Suppose Environmental Almanac gives the percentage of wet lands lost in each state in the last 200 years. Assume that for the lower 48 states, the percentage loss of wetlands per state is as follows:

46	37	36	42	81	20	73	59	35	50
87	52	24	27	38	56	39	74	56	31
27	91	46	9	54	52	30	33	28	35
35	23	90	72	85	42	59	50	49
48	38	60	46	87	50	89	49	67

 

The distribution is approximately mound shaped.

[removed]	a.	True
[removed]	b.	False

4 points   

QUESTION 14

1.      Wing Foot is a shoe franchise commonly found in shopping centers across the United States. Wing Foot knows that its stores will not show a profit unless they gross over $940,000 per year. Let A be the event that a new Wing Foot store grosses over $940,000 its first year. Let B be the event that a store grosses over $940,000 its second year. Wing Foot has an administrative policy of closing a new store if it does not show a profit in either of the first two years. Assume that the accounting office at Wing Foot provided the following information: 56% of all Wing Foot stores show a profit the first year; 75% of all Wing Foot store show a profit the second year (this includes stores that did not show a profit the first year); however, 80% of Wing Foot stores that showed a profit the first year also showed a profit the second year. Compute P(A and B), if P(A) = 0.56, P(B) = 0.75 and P(B|A) = 0.80. Round your answer to the nearest hundredth.

[removed]	a.	0.80
[removed]	b.	0.51
[removed]	c.	0.70
[removed]	d.	0.45
[removed]	e.	0.94

4 points   

QUESTION 15

1.      How hot does it get in Death Valley? Assume that the following data are taken from a study conducted by the National Park System, of which Death Valley is a unit. The ground temperatures^oF  were taken from May to November in the vicinity of Furnace Creek. Compute the median for these ground temperatures. Round your answer to the nearest tenth.

148		151	168	173	194	178	193
194		178	178	168	163	151	144
[removed]	a.	170.5
[removed]	b.	193.5
[removed]	c.	341.0
[removed]	d.	168.0
[removed]	e.	159.5

4 points   

QUESTION 16
Assume that the following data represent baseball batting averages (multiplied by 1000) for a random sample of National League players near the end of the baseball season. The frequency table showing class limits, class boundaries, midpoints and frequency is given below. Draw a histogram.

		Boundaries	Midpoint		Frequency

4 points   

QUESTION 17

1.      There are 4 radar stations and the probability of a single radar station detecting an enemy plane is 0.55. Make a histogram for the probability distribution.

 

4 points   

QUESTION 18

1.      Richard has been given a 9-question multiple-choice quiz in his history class. Each question has three answers, of which only one is correct. Since Richard has not attended the class recently, he doesn’t know any of the answers. What is the value of p? (p is the value of success) Round your answer to the nearest tenth.

[removed]	a.	0.3
[removed]	b.	9.0
[removed]	c.	3.0
[removed]	d.	2.7
[removed]	e.	27.0

4 points   

QUESTION 19

In baseball, is there a linear correlation between batting average and home run  percentage? Let x represent the batting average of a professional baseball player. Let y represent the home run percentage (number of home runs per 100 times at bat). Suppose a random sample of baseball players gave the following information.

x	0.251	0.259	0.29	0.265	0.269
y	1.3	3.7	5.8	3.9	3.7

Make a scatter diagram for the data. Draw the line that best fits the data.

4 points   

QUESTION 20

Sand and clay studies were conducted at a site in California. Twelve consecutive depths, each about 15 cm deep, were studied and the following percentages of sand in the soil were recorded.

33.7

26.9

31.2

27.0

33.1

27.7

 

34.0	24.7	33.7	32.8	25.8	28.8

 

Convert this sequence of numbers to a sequence of symbols A and B, where A indicates a value above the median and B denotes a value below the median gives ABABABABAABB. The number of runs is 10. What is the lower critical number c₁?

 

[removed]	a.	1
[removed]	b.	4
[removed]	c.	2
[removed]	d.	5
[removed]	e.	3

4 points   

QUESTION 21

The probability of a single radar station detecting an enemy plane is 0.75 and the probability of not detecting an enemy plane is 0.25. How many such stations are required to be 98% certain that an enemy plane flying over will be detected by at least one station?

[removed]	a.	2
[removed]	b.	none of these choices
[removed]	c.	3
[removed]	d.	4
[removed]	e.	1

4 points   

QUESTION 22

A professional employee in a large corporation receives an average of μ = 42.7 e-mails per day. Most of these e-mails are from other employees in the company. Because of the large number of e-mails, employees find themselves distracted and are unable to concentrate when they return to their tasks. In an effort to reduce distraction caused by such interruptions, one company established a priority list that all employees were to use before sending an e-mail. One month after the new priority list was put into place, a random sample of 38 employees showed that they were receiving an average of x = 35.3 e-mails per day. The computer server through which the e-mails are routed showed that σ = 19.6. Has the new policy had any effect? Use a 5% level of significance to test the claim that there has been a change (either way) in the average number of e-mails received per day per employee. What is the value of the test statistic?

[removed]	a.	–0.061
[removed]	b.	0.378
[removed]	c.	–2.327
[removed]	d.	0.061
[removed]	e.	2.327

4 points   

QUESTION 23

What was the age distribution of nurses in Great Britain at the time of Florence Nightingale? Thanks to Florence Nightingale and the British census of 1851, we have the following information (based on data from classic text Notes on Nursing, by Florence Nightingale). Note: In 1851 there were 25,466 nurses in Great Britain. Furthermore, Nightingale made a strict distinction between nurses and domestic servants. Find the probability that a British nurse selected at random in 1851 would be 70 years of age or older. Round your answer to nearest thousandth.

Age range (yr)			20–29	30–39	40–49	50–59	60–69	70–79	80+
Midpoint (x)			24.5	34.5	44.5	54.5	64.5	75.5	84.5
Percent of nurses			5.7%	9.7%	19.5%	29.2%	25.0%	9.1%	1.8%
[removed]		a.	0.091
[removed]		b.	0
[removed]		c.	0.099
[removed]		d.	0.105
[removed]		e.	0.109

4 points   

QUESTION 24

Independent random samples from two regions in the same area gave the following chemical measurements (ppm). Assume the population distributions of the chemical are mound-shaped and symmetric for these two regions.
Region I: ;
981 726 686 496 657 627 815 504 950 605 570 520
Region II: ;

 

1024 830 526 502 539 373 888 685 868 1093 1132 792 1081 722 1092 844
Let  be the population mean and  be the population standard deviation for . Let  be the population mean and  be the population standard deviation for . Determine and examine the 90% confidence interval for . Does the interval consist of numbers that are all positive? all negative? or different signs? At the 90% level of confidence, is one region more interesting that the other from a geochemical perspective?

[removed]	a.	The interval contains both positive and negative numbers. We can say at the required confidence level that one region is more interesting than the other.
[removed]	b.	The interval contains only positive numbers. We can say at the required confidence level that one region is more interesting than the other.
[removed]	c.	The interval contains only negative numbers. We cannot say at the required confidence level that one region is more interesting than the other.
[removed]	d.	The interval contains only positive numbers. We cannot say at the required confidence level that one region is more interesting than the other.
[removed]	e.	The interval contains both positive and negative numbers. We cannot say at the required confidence level that one region is more interesting than the other.

4 points   

QUESTION 25

When do creative people get their good ideas? Assume that the survey of 963 inventors gives the following information:

Time of Day When Good Ideas Occur
Time	Number of Inventors
6 A.M. – 12 noon	281
12 noon – 6 P.M.	120
6 P.M. – 12 midnight	320
12 midnight – 6 A.M.	242

Assuming that the time interval includes the left limit and all the times up to but not including the right limit, estimate the probability that an inventor has a good idea during the time interval from 6 A.M. to 12 noon. Write your answer as a fraction in simplest form.

4 points   

QUESTION 26

The systolic blood pressure of individuals is thought to be related to both age and weight. Let the systolic blood pressure, age, and weight be represented by the variables x₁, x₂, and x₃, respectively. Suppose that Minitab was used to generate the following descriptive statistics, correlations, and regression analysis for a random sample of 15 individuals.

Descriptive Statistics
Variable	N	Mean	Median	TrMean	StDev	SE Mean
x1	15	159.35	159.65	159.35	3.401	0.878134
x2	15	72.77	73.77	72.77	1.722	0.444618
x3	15	185.90	185.20	185.90	4.266	1.101476

 

Variable	Minimum	Maximum	Q1	Q3
x1	126	173	140.497	166.049
x2	45	89	47.721	78.484
x3	129	249	140.492	222.010

 

Correlations (Pearson)
	x1	x2
x2	0.848
x3	0.817	0.634

Regression Analysis

The regression equation is
x₁ = 0.703 + 1.388x₂ + 0.907x₃ 

 

Predictor	Coef	StDev	T	P
Constant	0.703	0.495	1.42	0.091
x2	1.388	0.669	2.07	0.030
x3	0.907	0.390	2.33	0.019
S = 0.424	R-sq = 92.5 %	R-sq(adj) = 91.1 %

Test the coefficient of  in the regression equation to determine if it is zero or not zero. Use a level of significance of 5%.  Do you accept or reject the null hypothesis that the coefficient should equal zero?

[removed]	a.	accept
[removed]	b.	reject

4 points   

QUESTION 27

How much should a healthy Shetland pony weigh? Let x be the age of the pony (in months), and let y be the average weight of the pony (in kilograms). Suppose a random sample of ponies gave the following information.

x	4	7	14	19	21
y	50	85	130	160	175

Make a scatter diagram for the data.4 points   

QUESTION 28

Draw a tree diagram to display all the possible head-tail sequences that can occur when you flip a coin foour times.

[removed]	a.
[removed]	b.
[removed]	c.
[removed]	d.
[removed]	e.

4 points   

QUESTION 29

Suppose automobile insurance companies gave annual premiums for top-rated companies in several states. The figure below shows box plots for the annual premium for urban customers in three states.

Which state has the highest median premium?

[removed]	a.	Pennsylvania has the highest median premium.
[removed]	b.	California has the highest median premium.
[removed]	c.	Texas as well as California have the highest median premium.
[removed]	d.	Texas has the highest median premium.
[removed]	e.	none of these choices

4 points   

QUESTION 30

1.      Assume that the table below shows the age distribution of nurses in Great Britain in 1851. Make a histogram for the probability distribution.

Age range (yr)	20–29	30–39	40–49	50–59	60–69	70–79	80+
Midpoint (x)	24.5	34.5	44.5	54.5	64.5	75.5	84.5
Percent of nurses	9.8%	5.6%	19.4%	24.9%	29.3%	9.3%	1.7%

 

4 points   

QUESTION 31

The systolic blood pressure of individuals is thought to be related to both age and weight. Let the systolic blood pressure, age, and weight be represented by the variables x₁, x₂, and x₃, respectively. Suppose that Minitab was used to generate the following descriptive statistics, correlations, and regression analysis for a random sample of 15 individuals.

Descriptive Statistics
Variable	N	Mean	Median	TrMean	StDev	SE Mean
x1	15	155.56	156.06	155.56	3.815	0.985029
x2	15	63.42	64.02	63.42	1.226	0.316552
x3	15	195.04	194.64	195.04	4.164	1.075140

 

Variable	Minimum	Maximum	Q1	Q3
x1	126	179	144.445	165.050
x2	42	83	47.888	77.461
x3	120	250	139.698	222.040

 

Correlations (Pearson)
	x1	x2
x2	0.870
x3	0.802	0.517

Regression Analysis

The regression equation is
x₁ = 0.804 + 1.308x₂ + 0.966x₃ 

 

Predictor	Coef	StDev	T	P
Constant	0.804	0.692	1.16	0.134
x2	1.308	0.732	1.79	0.050
x3	0.966	0.705	1.37	0.098
S = 0.319	R-sq = 90.6 %	R-sq(adj) = 92.6 %

Relative to its mean, which variable has the smallest spread of data values?

a.       X₁

b.      X₂

c.       X₃

4 points   

QUESTION 32

Rothamsted Experimental Station (England) has studied wheat production since 1852. Each year many small plots of equal size but different soil/fertilizer conditions are planted with wheat. At the end of the growing season, the yield (in pounds) of the wheat on the plot is measured. Suppose for a random sample of years, one plot gave the following annual wheat production (in pounds):

4.28	4.36	4.43	4.92	5.16	4.13	2.52	4.52
4.50	3.02	2.55	3.53	4.75	3.67	3.20	4.38

For this plot, the sample variance is . Another random sample of years for a second plot gave the following annual wheat production (in pounds):

3.76	3.94	3.95	3.80	3.70	3.74	4.06	3.94
3.98	4.04	3.85	3.94	3.89	4.05	3.88	4.04

For this plot, the sample variance is . Test the claim using  that the population variance of annual wheat production for the first plot is larger than that for the second plot.
What are the degrees of freedom?

[removed]	a.	14;  15
[removed]	b.	15;  15
[removed]	c.	14;  16
[removed]	d.	15;  14
[removed]	e.	16;  14

4 points   

QUESTION 33

A random sample of  communities in western Kansas gave the following information for people under 25 years of age.

 

: Rate of hay fever per 1000 population for people under 25

A random sample of   regions in western Kansas gave the following information for people over 50 years old.

 

: Rate of hay fever per 1000 population for people over 50

Assume that the hay fever rate in each age group has an approximately normal distribution. Do the data indicate that the age group over 50 has a lower rate of hay fever? Use a = 0.05 State the null and alternate hypotheses.

4 points   

QUESTION 34

Are customers more loyal in the East or in the West? The following table is based on information from Trends in the United Sates, published by the food marketing Institute, Washington, D.C. The columns represent loyalty (in years) at a primary supermarket. The rows represent regions of the United States.

	Less Than 1 Year	1 – 2 Years	3 – 4 Years	5 – 9 Years	10 – 14 Years	15 or More Years	Row Total
East	32	54	59	112	77	118	452
Midwest	31	68	68	120	63	173	523
South	53	92	93	158	106	158	660
West	41	56	67	78	45	86	373
Column Total	157	270	287	468	291	535	2008

What is the probability that a customer chosen at random has been loyal 5 or more years given that he or she is from the South? Round your answer to the nearest thousandth.

[removed]	a.	0.210
[removed]	b.	0.326
[removed]	c.	0.639
[removed]	d.	0.417
[removed]	e.	none of these choices

4 points   

QUESTION 35

Assume that about 30% of all U.S. adults try to pad their insurance claims. Suppose that you are the director of an insurance adjustment office. Your office has just received 140 insurance claims to be processed in the next few days. What is the probability that from 45 to 47 of the claims have been padded?

[removed]	a.	0.167
[removed]	b.	0.119
[removed]	c.	0.104
[removed]	d.	0.056
[removed]	e.	0.222

4 points   

QUESTION 36

What percentage of the general U.S. population have bachelor’s degrees? Suppose that the Statistical Abstract of the United States, 120th Edition, gives the following percentage of bachelor’s degrees by state. For convenience, the data are sorted in increasing order.

17	18	18	18	19	20	20	20	21	21
21	21	21	22	22	22	22	22	23	23
24	24	24	24	24	25	25	25	25	26
26	26	26	26	26	27	27	27	28	28
28	29	29	31	31	32	32	34	35	38

Illinois has a bachelor’s degree percentage rate of about 18%. Into what quartile does this rate fall?

[removed]	a.	second quartile
[removed]	b.	first quartile
[removed]	c.	third quartile
[removed]	d.	first quartile as well as second quartile
[removed]	e.	none of these choices

4 points   

QUESTION 37

Wing Foot is a shoe franchise commonly found in shopping centers across the United States. Wing Foot knows that its stores will not show a profit unless they gross over $940,000 per year. Let A be the event that a new Wing Foot store grosses over $940,000 its first year. Let B be the event that a store grosses over $940,000 its second year. Wing Foot has an administrative policy of closing a new store if it does not show a profit in either of the first two years. Assume that the accounting office at Wing Foot provided the following information: 61% of all Wing Foot stores show a profit the first year; 72% of all Wing Foot store show a profit the second year (this includes stores that did not show a profit the first year); however, 87% of Wing Foot stores that showed a profit the first year also showed a profit the second year. Compute  if , , and . Round your answer to the nearest hundredth.

[removed]	a.	0.46
[removed]	b.	0.44
[removed]	c.	0.76
[removed]	d.	0.80
[removed]	e.	0.87

4 points   

QUESTION 38

How long did real cowboys live? One answer may be found in the book The Last Cowboys by Connie Brooks (University of New Mexico Press). This delightful book presents a thoughtful sociological study of cowboys in West Texas and Southeastern New Mexico around the year 1890. Assume that a sample of 32 cowboys gave the following years of longevity:

59	52	67	86	72	66	99	89	84	91	91
92	69	68	87	86	73	61	71	75	72	73
85	84	91	57	77	76	84	93	58	49

Make a stem-and-leaf display for these data.

[removed]	a.	4 9 = 49 years 4 9 5 9 8 7 2 6 9 8 7 6 1 7 7 6 5 3 3 2 2 1 8 9 7 6 6 5 4 4 4 9 9 9 3 2 1 1 1
[removed]	b.	4 9 = 49 years 4 9 5 2 7 8 9 6 1 6 7 8 7 1 2 2 3 3 5 7 8 8 3 4 4 5 6 6 7 9 9 1 1 1 2 3 9 9
[removed]	c.	4 9 = 49 years 4 9 5 9 8 7 2 6 8 7 6 1 7 8 6 5 4 3 2 2 1 8 9 7 6 6 5 4 4 3 9 9 9 3 2 1 1 1
[removed]	d.	4 9 = 49 years 4 9 5 2 7 8 9 6 1 6 7 8 9 7 1 2 2 3 3 5 6 7 8 4 4 4 5 6 6 7 9 9 1 1 1 2 3 9
[removed]	e.	none of these choices

4 points   

QUESTION 39

Wind Mountain is an archaeological study area located in southwestern New Mexico. Potsherds are broken pieces of prehistoric Native American clay vessels. One type of painted ceramic vessel is called Mimbres classic black-on-white. At three different sites the number of such sherds was counted in local dwelling excavations.

Site I	Site II	Site III
51	34	18
46	46	22
57	53	44
44	59	23
18		61
33		40
15

Shall we reject or not reject the claim that there is no difference in population mean Mimbres classic black-on-white sherd counts for the three sites? Test given a = 0.01.
Find (or estimate) the P-value of the sample test statistic.

[removed]	a.	P-Value = 0.01
[removed]	b.	0.05 < P-Value < 0.1
[removed]	c.	P-Value = 0.05
[removed]	d.	P-Value > 0.1
[removed]	e.	0.01 < P-Value < 0.05

4 points   

QUESTION 40

Jim has a 5-year-old car in reasonably good condition. He wants to take out a $50,000 term (that is, accident benefit) car insurance policy until the car is 10 years old. Assume that the probability of a car having an accident in the year in which it is x years old is as follows:

x = age	5	6	7	8	9
P(accident)	0.01182	0.01282	0.01386	0.01513	0.01602

Jim is applying to a car insurance company for his car insurance policy. Using the probabilities that the car will have an accident in its 5th, 6th, 7th, 8th, or 9th year, and the $50,000 accident benefit, what is the expected loss to Car Insurance Company for the respective years? Round your answers to the nearest dollar.

[removed]	a.	$591, $641, $693, $747, $801
[removed]	b.	$591, $646, $693, $747, $801
[removed]	c.	$591, $641, $693, $757, $801
[removed]	d.	$581, $641, $693, $747, $801
[removed]	e.	$581, $646, $693, $757, $801

4 points   

QUESTION 41

Finish times (to the nearest hour) for 57 dogsled teams are shown below. Use five classes. Categorize the basic distribution shape as uniform, mound-shaped symmetric, bimodal, skewed left, or skewed right.

The relative frequency histogram of the above data is given below.

[removed]	a.	Bimodal
[removed]	b.	none of these choices
[removed]	c.	mound-shaped symmetric
[removed]	d.	approximately mound-shaped symmetric
[removed]	e.	Skewed right

4 points   

QUESTION 42

Does talking while walking slow you down? Suppose a study considered mean cadence (steps per minute) for subjects using no walking device, a standard walker, and a rolling walker. In addition, the cadence was measured when the subjects had to perform dual tasks. The second task was to respond vocally to a signal or respond to an interview question while walking. Cadence was measured for subjects who were just walking (using no walking device, a standard walker, or a rolling walker), for subjects required to respond to a signal, and for subjects required to respond to an interview question while walking. How many cells are there in the data table?

[removed]	a.	9
[removed]	b.	8
[removed]	c.	7
[removed]	d.	12
[removed]	e.	1

4 points   

QUESTION 43

John runs a computer software store. He counted 125 people who walked by his store in a day, 51 of whom came into the store. Of the 51, only 23 bought something in the store. Estimate the probability that a person who comes into the store will buy nothing. Round your answer to the nearest hundredth.

[removed]	a.	0.82
[removed]	b.	0.59
[removed]	c.	0.22
[removed]	d.	0.55
[removed]	e.	none of these choices

4 points   

QUESTION 44

Diagnostic tests of medical conditions have several results. The rest result can be positive or negative. A positive test (+) indicates the patient has the condition. A negative test (–) indicates the patient does not have the condition. Remember, a positive test does not prove the patient has the condition. Additional medical work may be required. Consider a random sample of 137 patients, some of whom have a medical condition and some of whom do not. Results of a new diagnostic test for the condition are shown.

	Condition Present	Condition Absent	Row Total
Test Result +	119	18	137
Test Result –	18	46	64
Column Total	137	64	201

Assume that the sample is representative of the entire population. For a person selected at random, find P(getting test result – or condition present). Round your answer to the nearest hundredth.

[removed]	a.	0.91
[removed]	b.	0.28
[removed]	c.	0.09
[removed]	d.	0.13
[removed]	e.	none of these choices

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4 points   

QUESTION 45

1.      Suppose a certain species bird has an average weight of x = 3.80 grams. Based on previous studies, we can assume that the weights of these birds have a normal distribution with o = 0.37 grams. For a small group of 10 birds, find the margin of error for a 70% confidence interval for the average weights of these birds.

[removed]	a.	0.06 grams
[removed]	b.	0.02 grams
[removed]	c.	1.04 grams
[removed]	d.	0.12 grams
[removed]	e.	0.04 grams

4 points   

QUESTION 46

Finish times (to the nearest hour) for 57 dogsled teams are shown below. Draw a relative – frequency histogram. Use five classes.

261	270	236	244	280	296	284		298	289	289	248	256
338	360	341	333	261	267	287		296	313	311	309	309
299	303	277	283	304	305	288		290	288	289	297	299
332	330	309	328	309	328	285		291	295	298	306	315
310	318	318	320	333	321	323		324	327

4 points   

QUESTION 47

In one of the archaeological excavation sites, the artifact density (number of prehistoric artifacts per 10 liters of sediment) was . Suppose you are going to dig up and examine  liters of sediment at this site. Let  0, 1, 2, 3,… be a random variable that represents the number of prehistoric artifacts found in your  liters of sediment. Find the probability that you will find fewer than  prehistoric artifacts in the  liters of sediment. Round your answer to the nearest ten thousandth.

4 points   

QUESTION 48

1.      A coin is to be tossed 1000 times. What is the probability that the 785th toss is heads?

[removed]	a.	3/4
[removed]	b.	0
[removed]	c.	1/4
[removed]	d.	1/2
[removed]	e.	1

4 points   

QUESTION 49

1.      If event A is certain to occur, what is P(A)?

[removed]	a.	0.5
[removed]	b.	0.25
[removed]	c.	0.75
[removed]	d.	1
[removed]	e.	0

4 points   

QUESTION 50

1.      It is thought that prehistoric Indians did not take their best tools, pottery, and household items when they visited higher elevations for their summer camps. It is hypothesized that archaeological sites tend to lose their cultural identity and specific cultural affiliation as the elevation of the site increases. Let x be the elevation (in thousands of feet) for an archaeological site in the southwestern United States. Let y be the percentage of unidentified artifacts (no specific cultural affiliation) at a given elevation. Suppose that the following data were obtained for a collection of archaeological sites in New Mexico:

x	5.50	6.50	7.50	7.75	8.75
y	15	32	55	39	72

2.
Find a for the equation of the least-squares line y = a + bx.

[removed]	a.	75.923
[removed]	b.	42.698
[removed]	c.	–75.923
[removed]	d.	–42.698
[removed]	e.	–42.068

16 math questions

 

1. Is it correct to say that a set is a collection of numbers or letters? Why or why not?

 

2. How will you explain to a student the difference between equality and equivalence of sets?

 

 

3. Why cannot we divide by 0?

 

4. Why is the Hindu-Arabic better than the Roman numeration system?

 

True or false and then EXPLAIN….

1. Every prime number is odd?
2. There is the biggest prime number?
3. There is the biggest composite?
4. If a number is divisible by 2 and 3, then it divisible by 6?
5. If a number is divisible by 8 and 6, then it divisible by 48?

 

1. Explain how to determine the smaller of 0.24 and 0.3 using the following techniques:
2. A hundreds square
3. The number line
4. Fractions
5. Place value
6. How do the concepts ratio and proportion differ?
7. The system of coordinates is a “bridge” between algebra and geometry?
8.  Relations between straight lines and linear equations?

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