Question Set 2: Two Independent Means
Answer the following questions using the NYC2br.MTW file. You can find this dataset in this assignment in Canvas (i.e., where you downloaded this document and where you’ll upload your completed lab). Data were collected from a random sample of two-bedroom apartments posted on Apartments.com in Manhattan and Brooklyn.
A. What is one type of graph that could be used to compare the monthly rental rates of these two-bedroom apartments in Manhattan and Brooklyn? Explain why this is an appropriate graph. [10 points]
B. Using Minitab Express, Construct the graph you described in part A to compare the Manhattan and Brooklyn apartments in this sample. [10 points]
C. Use the five-step hypothesis testing procedure given below to determine if the mean monthly rental rates are different in the populations of all Manhattan and Brooklyn two-bedroom apartments. If assumptions are met, use a t distribution to approximate the sampling distribution. You should not need to do any hand calculations. Use Minitab Express and remember to include all relevant output. [30 points]
Step 1: Check assumptions and write hypotheses
Step 2: Calculate the test statistic
Step 3: Determine the p value
Step 4: Decide to reject or fail to reject the null hypothesis
Step 5: State a real-world conclusion
This is the data set.
Area Rent Address
Manhattan 5495 56 W 91st ST
Manhattan 2200 10 W 107th ST
Manhattan 3386 181 W 126th ST
Manhattan 2383 236 W 135th ST
Manhattan 2550 3 W 137th ST
Manhattan 2600 533 W 142nd ST
Manhattan 2600 260 W 171st ST
Manhattan 2150 518 W 204th ST
Manhattan 3200 680 Fort Washington
AVE
Manhattan 2200 69 Cooper ST
Manhattan 2199 24 Thayer ST
Manhattan 2950 45 Tiemann PL
Manhattan 2780 510 E 117th ST
Manhattan 2695 314 E 106th ST
Manhattan 2900 320 E 93rd ST
Manhattan 5900 58 W 58th ST
Manhattan 25000 160 Central Park S
Manhattan 15000 30 E 62nd ST
Manhattan 4650 220 E 54th ST
Manhattan 2175 431 E 9th ST
Manhattan 7950 18 W 48th ST
Manhattan 2675 534 W 47th ST
Manhattan 3507 331 W 52nd ST
Manhattan 5195 236 E 47th ST
Manhattan 7750 445 W 35th ST
Manhattan 6883 1050 6th AVE
Manhattan 13754 7 W 21st ST
Manhattan 3995 172 Spring ST
Manhattan 5750 133 2nd AVE
Manhattan 6000 364 E 10 ST
Manhattan 3900 216 Centre ST
Manhattan 3400 167 Mott ST
Manhattan 16000 20 Greene ST
Manhattan 3200 174 Canal ST
Manhattan 4000 196 Stanton ST
Manhattan 8500 46 Warren ST
Manhattan 5950 108 South ST
Manhattan 3600 75 Wall ST
Manhattan 6598 44 Trinity PL
Manhattan 7995 377 Rector PL
Manhattan 6508 41 River TER
Brooklyn 3300 76 Franklin ST
Brooklyn 3150 80 Meserole ST
Brooklyn 4225 224 Wythe AVE
Brooklyn 3256 228 Manhattan AVE
Brooklyn 2500 1421 Dekalb AVE
Brooklyn 2900 381 Myrtle AVE
Brooklyn 4350 9 Old Fulton ST
Brooklyn 5500 365 Bridge ST
Brooklyn 3900 117 Congress ST
Brooklyn 2600 224 Sachett ST
Brooklyn 4358 280 Ashland PL
Brooklyn 3125 229 5th AVE
Brooklyn 3900 753 Carroll ST
Brooklyn 3450 497 Saint Marks AVE
Brooklyn 2000 544 Franklin AVE
Brooklyn 2575 237 Troy AVE
Brooklyn 2300 223 Rockaway AVE
Brooklyn 2150 231 Amboy ST
Brooklyn 2000 789 Belmont AVE
Brooklyn 1800 542 E 93rd ST
Brooklyn 4213 125 Parkside AVE
Brooklyn 12500 3 Pierrepont PT
Brooklyn 5000 135 Willow ST
Brooklyn 2500 224 22nd ST
Brooklyn 2400 2025 Dorchester RD
Brooklyn 1900 7301 4th AVE
Brooklyn 2000 2071 E 61st ST
Brooklyn 1925 1063 E 2nd ST
Brooklyn 2300 2031 W 6th ST
Brooklyn 2250 9747 Shore RD
Brooklyn 3500 155 Oceana DR
Brooklyn 2759 3510 Neptune AVE
Brooklyn 2200 2832 Bragg ST
Brooklyn 1950 1780 W 3rd ST
Brooklyn 2400 9602 4th AVE
Brooklyn 3500 26 Bay Ridge AVE
Brooklyn 2400 1519 New York AVE
Brooklyn 3304 941 Washington AVE
Brooklyn 3300 412 Herkimer ST
Brooklyn 5203 593 Baltic ST
Brooklyn 7500 78 Amity ST
Brooklyn 2625 692 Chauncey ST
Brooklyn 15000 260 Park AVE
Brooklyn 8750 100 Jay ST
Brooklyn 6455 475 Clermont AVE
Brooklyn 5775 300 Ashland PL
In: Statistics and Probability
Question Set 2: Two Independent Means Answer the following questions using the NYC2br.MTW file. You can find this dataset in this assignment in Canvas (i.e., where you downloaded this document and where you’ll upload your completed lab). Data were collected from a random sample of two-bedroom apartments posted on Apartments.com in Manhattan and Brooklyn.
A. What is one type of graph that could be used to compare the monthly rental rates of these two-bedroom apartments in Manhattan and Brooklyn? Explain why this is an appropriate graph. [10 points]
B. Using Minitab Express, Construct the graph you described in part A to compare the Manhattan and Brooklyn apartments in this sample. [10 points]
C. Use the five-step hypothesis testing procedure given below to determine if the mean monthly rental rates are different in the populations of all Manhattan and Brooklyn two-bedroom apartments. If assumptions are met, use a t distribution to approximate the sampling distribution. You should not need to do any hand calculations. Use Minitab Express and remember to include all relevant output. [30 points]
Step 1: Check assumptions and write hypotheses
Step 2: Calculate the test statistic
Step 3: Determine the p value
Step 4: Decide to reject or fail to reject the null hypothesis
Step 5: State a real-world conclusion
NYC2br.MTW file. - Data Set
Area Rent Address
| Manhattan | 5495 | 56 W 91st ST |
| Manhattan | 2200 | 10 W 107th ST |
| Manhattan | 3386 | 181 W 126th ST |
| Manhattan | 2383 | 236 W 135th ST |
| Manhattan | 2550 | 3 W 137th ST |
| Manhattan | 2600 | 533 W 142nd ST |
| Manhattan | 2600 | 260 W 171st ST |
| Manhattan | 2150 | 518 W 204th ST |
| Manhattan | 3200 | 680 Fort Washington AVE |
| Manhattan | 2200 | 69 Cooper ST |
| Manhattan | 2199 | 24 Thayer ST |
| Manhattan | 2950 | 45 Tiemann PL |
| Manhattan | 2780 | 510 E 117th ST |
| Manhattan | 2695 | 314 E 106th ST |
| Manhattan | 2900 | 320 E 93rd ST |
| Manhattan | 5900 | 58 W 58th ST |
| Manhattan | 25000 | 160 Central Park S |
| Manhattan | 15000 | 30 E 62nd ST |
| Manhattan | 4650 | 220 E 54th ST |
| Manhattan | 2175 | 431 E 9th ST |
| Manhattan | 7950 | 18 W 48th ST |
| Manhattan | 2675 | 534 W 47th ST |
| Manhattan | 3507 | 331 W 52nd ST |
| Manhattan | 5195 | 236 E 47th ST |
| Manhattan | 7750 | 445 W 35th ST |
| Manhattan | 6883 | 1050 6th AVE |
| Manhattan | 13754 | 7 W 21st ST |
| Manhattan | 3995 | 172 Spring ST |
| Manhattan | 5750 | 133 2nd AVE |
| Manhattan | 6000 | 364 E 10 ST |
| Manhattan | 3900 | 216 Centre ST |
| Manhattan | 3400 | 167 Mott ST |
| Manhattan | 16000 | 20 Greene ST |
| Manhattan | 3200 | 174 Canal ST |
| Manhattan | 4000 | 196 Stanton ST |
| Manhattan | 8500 | 46 Warren ST |
| Manhattan | 5950 | 108 South ST |
| Manhattan | 3600 | 75 Wall ST |
| Manhattan | 6598 | 44 Trinity PL |
| Manhattan | 7995 | 377 Rector PL |
| Brooklyn | 6508 | 41 River TER |
| Brooklyn | 3300 | 76 Franklin ST |
| Brooklyn | 3150 | 80 Meserole ST |
| Brooklyn | 4225 | 224 Wythe AVE |
| Brooklyn | 3256 | 228 Manhattan AVE |
| Brooklyn | 2500 | 1421 Dekalb AVE |
| Brooklyn | 2900 | 381 Myrtle AVE |
| Brooklyn | 4350 | 9 Old Fulton ST |
| Brooklyn | 5500 | 365 Bridge ST |
| Brooklyn | 3900 | 117 Congress ST |
| Brooklyn | 2600 | 224 Sachett ST |
| Brooklyn | 4358 | 280 Ashland PL |
| Brooklyn | 3125 | 229 5th AVE |
| Brooklyn | 3900 | 753 Carroll ST |
| Brooklyn | 3450 | 497 Saint Marks AVE |
| Brooklyn | 2000 | 544 Franklin AVE |
| Brooklyn | 2575 | 237 Troy AVE |
| Brooklyn | 2300 | 223 Rockaway AVE |
| Brooklyn | 2150 | 231 Amboy ST |
| Brooklyn | 2000 | 789 Belmont AVE |
| Brooklyn | 1800 | 542 E 93rd ST |
| Brooklyn | 4213 | 125 Parkside AVE |
| Brooklyn | 12500 | 3 Pierrepont PT |
| Brooklyn | 5000 | 135 Willow ST |
| Brooklyn | 2500 | 224 22nd ST |
| Brooklyn | 2400 | 2025 Dorchester RD |
| Brooklyn | 1900 | 7301 4th AVE |
| Brooklyn | 2000 | 2071 E 61st ST |
| Brooklyn | 1925 | 1063 E 2nd ST |
| Brooklyn | 2300 | 2031 W 6th ST |
| Brooklyn | 2250 | 9747 Shore RD |
| Brooklyn | 3500 | 155 Oceana DR |
| Brooklyn | 2759 | 3510 Neptune AVE |
| Brooklyn | 2200 | 2832 Bragg ST |
| Brooklyn | 1950 | 1780 W 3rd ST |
| Brooklyn | 2400 | 9602 4th AVE |
| Brooklyn | 3500 | 26 Bay Ridge AVE |
| Brooklyn | 2400 | 1519 New York AVE |
| Brooklyn | 3304 | 941 Washington AVE |
| Brooklyn | 3300 | 412 Herkimer ST |
| Brooklyn | 5203 | 593 Baltic ST |
| Brooklyn | 7500 | 78 Amity ST |
| Brooklyn | 2625 | 692 Chauncey ST |
| Brooklyn | 15000 | 260 Park AVE |
| Brooklyn | 8750 | 100 Jay ST |
| Brooklyn | 6455 | 475 Clermont AVE |
| Brooklyn | 5775 | 300 Ashland PL |
In: Statistics and Probability
Waterbury Insurance Company wants to study the relationship between the amount of fire damage and the distance between the burning house and the nearest fire station. This information will be used in setting rates for insurance coverage. For a sample of 30 claims for the last year, the director of the actuarial department determined the distance from the fire station (x) and the amount of fire damage, in thousands of dollars (y). The MegaStat output is reported below.
| ANOVA table | |||||
| Source | SS | df | MS | F | |
| Regression | 1,864.5782 | 1 | 1,864.5782 | 38.83 | |
| Residual | 1,344.4934 | 28 | 48.0176 | ||
| Total | 3,209.0716 | 29 | |||
| Regression output | |||
| Variables | Coefficients | Std. Error | t(df=28) |
| Intercept | 12.3601 | 3.2915 | 3.755 |
| Distance–X | 4.7956 | 0.7696 | 6.231 |
Click here for the Excel Data File
a-1. Write out the regression equation.(Round your answers to 3 decimal places.)
a-2. Is there a direct or indirect relationship between the distance from the fire station and the amount of fire damage?
How much damage would you estimate for a fire 5 miles from the nearest fire station? (Round your answer to the nearest dollar amount.)
c-1. Determine and interpret the coefficient of determination. (Round your answer to 3 decimal places.)
c-2. Fill in the blank below. (Round your answer to one decimal place.)
d-1. Determine the correlation coefficient.(Round your answer to 3 decimal places.)
d-2. Choose the right option.
d-3. How did you determine the sign of the correlation coefficient?
e-1. State the decision rule for 0.01 significance level: H0 : ρ = 0;H1 : ρ ≠ 0. (Negative value should be indicated by a minus sign. Round your answers to 3 decimal places.)
e-2. Compute the value of the test statistic.(Round your answer to 2 decimal places.)
e-3. Is there any significant relationship between the distance from the fire station and the amount of damage? Use the 0.01 significance level.
In: Statistics and Probability
Waterbury Insurance Company wants to study the relationship between the amount of fire damage and the distance between the burning house and the nearest fire station. This information will be used in setting rates for insurance coverage. For a sample of 30 claims for the last year, the director of the actuarial department determined the distance from the fire station (x) and the amount of fire damage, in thousands of dollars (y). The MegaStat output is reported below. ANOVA table Source SS df MS F Regression 1,870.5782 1 1,870.5782 41.39 Residual 1,265.4934 28 45.1962 Total 3,136.0716 29 Regression output Variables Coefficients Std. Error t(df=28) Intercept 13.7601 3.106 2.914 Distance–X 3.7708 0.5861 6.43 Click here for the Excel Data File a-1. Write out the regression equation. (Round your answers to 3 decimal places.) a-2. Is there a direct or indirect relationship between the distance from the fire station and the amount of fire damage? How much damage would you estimate for a fire 4 miles from the nearest fire station? (Round your answer to the nearest dollar amount.) c-1. Determine and interpret the coefficient of determination. (Round your answer to 3 decimal places.) c-2. Fill in the blank below. (Round your answer to one decimal place.) d-1. Determine the correlation coefficient. (Round your answer to 3 decimal places.) d-2. Choose the right option. d-3. How did you determine the sign of the correlation coefficient? e-1. State the decision rule for 0.01 significance level: H0 : ρ = 0; H1 : ρ ≠ 0. (Negative value should be indicated by a minus sign. Round your answers to 3 decimal places.) e-2. Compute the value of the test statistic. (Round your answer to 2 decimal places.) e-3. Is there any significant relationship between the distance from the fire station and the amount of damage? Use the 0.01 significance level.
In: Statistics and Probability
You and your friends have decided to take a trip after the semester ends to celebrate getting through your statistics class. Pick a departure point from a location that is close to your hometown (Denver, CO). You will find a list of ten different destinations for your trip below. ). So, you should have data for 12 different destination points. You need to collect some data online to find the distance between cities as well as the cost of airfare. You do not need to factor in driving distance or cost to get to your departure point – only include the flight distance and cost of airfare between your departure point and each destination.
Create a fitted line plot showing the relationship between distance and cost. Based on your plot, how do you think the cost of the trip is associated with the distance of the trip? Why do you think that a perfect linear relationship does not exist? (i.e. why are the points scattered?)
Determine the correlation coefficient, r. Interpret this value in the context of the problem. Based on this value, do you think the linear model is a good fit? Why or why not?
Interpret the slope and y-intercept of the regression line in the context of the problem.
Find residuals
Using your regression equation for the line of best fit, predict the cost of flying to each destination based on the distances from your original data. Then calculate the residuals for each data point. Enter this information in a table like shown below.
| Destination | Distance (Miles) | Observed Cost | Estimated Cost | Residuals |
| Miami, FL | 2,066 | $755 | $207 | |
| San Diego, CA | 1,078 | $480 | $144 | |
| Las Vegas, NV | 749 | $157 | $93 | |
| New York City, NY | 1,779 | $417 | $232 | |
| Honolulu, HI | 3,344 | $1,600 | $714 | |
| Seattle, WA | 1,316 | $426 | $162 | |
| London, England | 4,683 | $2,225 | $842 | |
| Cancun, Mexico | 1,670 | $544 | $368 | |
| Toronto, Canada | 1,344 | $1,759 | $646 | |
| Sydney, Australia | 8,325 | $1,618 | $1,235 | |
| Rome, Italy | 5,567 | $,1203 | $1,313 | |
| - | - | - | - | - |
In: Statistics and Probability
1.You find a quarter in the vending machine at work. Now you have to check the vending machine every day now. This is an example of ___.
| a. |
operant conditioning with positive reenforcement |
|
| b. |
classical conditioning with positive reenforcemenet |
|
| c. |
operant conditioning with negative reenforcement |
|
| d. |
classical conditioning with negative reenforcement |
2.
Every time you answer a question correctly in class, I praise you. This is an example of which learning theory?
| a. |
classical conditioning |
|
| b. |
observational learning |
|
| c. |
operant conditioning with negative reenforcement |
|
| d. |
operant conditioning with positive reenforcement |
3.
You have a fish tank that contains hundreds of small fish. You feed them the same time everyday by sprinkling the food on the surface of the water. The fish naturally come to the top to feed. One day, not feeding time, you simply check on the fish. As you are standing near the tank, the fish come to the top as though they are feeding. You could say that the fish ___.
| a. |
are hungry |
|
| b. |
are blind |
|
| c. |
are conditioned |
|
| d. |
want you to pet them |
4.
You are late for work and you are driving at least 100 miles per hour on the interstate. You are stopped by a State Trooper, and receive a speeding ticket. This is an example of ___.
| a. |
classical conditioning |
|
| b. |
operant condition with a positive reenforcement |
|
| c. |
operant conditioning with a negative reenforcement |
|
| d. |
operant conditioning with punishment |
5.
You go to the circus and see the tiger show. When the trainer cracks his whip, the tiger jumps through the hoop. This is an example of ___.
| a. |
operant conditioning with a positive reenforcement |
|
| b. |
operant conditioning with negative reenforcement |
|
| c. |
operant conditioning with punishment |
|
| d. |
none of the above |
6.
Most mornings, Randy listens to his favorite song as he gets ready for work, including putting in his contacts. One afternoon, Randy hears his favorite song playing, and his eyes start watering.... something that usually happens only when he puts his contacts in. This is an example of classical conditioning. What is the unconditioned stimulus?
| a. |
eye watering |
|
| b. |
the contacts |
|
| c. |
the song |
|
| d. |
getting ready for work |
In: Psychology
Confidence Intervals for a proportion and mean Do all steps in the confidence interval:
a) Check when easy the requirements for the interval (t-interval)
b) Create a summary of the information that goes into the interval
c) Write out the formula for the interval
d) Replace the symbols in the formula with the numbers from (b)
e) Produce the interval
f) Interpret the interval
In 1998, as an advertising campaign, the Nabisco Company announced a "1000 Chips Challenge," claiming that every 18-ounce bag of cookies contained at least 1000 chocolate chips. Students tested this by getting bags and counting. Create a 95% interval for the mean number of chocolate chips per bag.
| 1219 | 1214 | 1087 | 1200 | 1419 | 1121 | 1325 | 1345 |
| 1244 | 1258 | 1356 | 1132 | 1191 | 1270 | 1295 | 1135 |
An insurance company checks police records on 582 accidents selected at random and notes that teenagers were at the wheel in 91 of them. Create a 95% confidence interval for the percentage of all auto accidents that involve teenage drivers.
A company with a large fleet of cars hopes to keep gasoline costs down and sets a goal of attaining a fleet average of at least 26 miles per gallon. To see if the goal is being met, they check the gasoline usage for 50 company trips chosen at random, finding a mean of 25.02 mpg and a standard deviation of 4.83 mpg. Produce a 99% confidence interval for the average mpg.
A May 2007 Gallup Poll found that only 11% of a random sample of 1003 adults approved of attemps to clone a human. Produce a 90% confidence interval for the percentage of adults that approve of attempts to clone a human
The mayor of a small city suggested that the state locate a new prison there, arguing that the construction project and resulting jobs will be good for the local economy. A total of 2183 residents show up for a public hearing on the proposal, and a show of hands finds only 31 in favor of the prison project. What can the city council conclude about public support for the mayor's initiative? Produce a 98% confidence interval to answer the question.
In: Statistics and Probability
Understanding the marketplace is the first step to developing
and implementing a company’s effective marketing strategy. Consider
today’s marketplace, which is crowded with a variety of products
and services in all industries. Companies sell their products and
services in-store and online as well as offering a hybrid of
options to order online and pick up in store. These options are
often designed to move the company and its brands to the top place
in the industry.
For this discussion, explore the electric and hybrid car industry.
Because more emphasis is being placed on sustainable and green
technologies for cleaner air and lower gas emissions, customers are
becoming more interested in alternative-fuel cars such as hybrids,
solar, and electric choices. In addition, as gasoline prices
continue to rise for all-fuel automobiles, customers are often
looking for more fuel-efficient options to lower their personal
expenditure and more.
1. Identify the product’s competition. What is 1 new trend on the horizon that the company needs to consider when offering these models to customers in the future?
2. Discuss how your selected model is poised to compete in today's marketplace.
3. What type of customer would be interested in your product? Note the demographics such as the age of the consumer, lifestyle, or psychographics. For example, a customer who is a salesperson and travels 200 miles per day might be very interested in this type of car.
The following information is provided to help with your assignment:
Today's marketplace is complex, crowded, and competitive with hundreds of thousands of products and services.
Marketers need to understand that economic value includes market research and industry analysis, both focused on how a product or service matches the wants and needs of the targeted customer. Marketing research about the environment, competition, and customers is critical to company success and creating brand loyalty and awareness.
In analyzing a product or service industry, marketing tools such as a SWOT analysis, which examines the strengths, weaknesses, opportunities, and threats of an organization; a PEST analysis, which focuses on the political, economic, social, and technological sectors of the market; and, Porter’s Five Forces analysis allow marketers to get a top-line and in-depth view of how the brand is situated in the marketplace against the competition, what opportunities and threats exist, and how customers perceive the product.
In: Accounting
Case 7
There has been a car accident and the driver if the car was brought to PRU. She has been stabilized in the emergency department; however, transferring her to another facility 40 miles to ICU away would not be appropriate in her health status for her injuries would not sustain life.
The patient has to be placed in ICU in the next 1-2 hours. The night supervisory gains composure and describes the status of patients occupying the 4 ICU beds.
Patient A- A 59 year old female, comatose, stroke victim who had been in ICU for 33 days; uncertain prognosis; retired, with no family
Patient B- 2- week old premature male, has Down's syndrome and has been in ICU since birth; hospital has brought a legal action to permit surgery to repair a duodenal atresia, a procedure the parents had not permitted; family in adjacent city.
Patient C- 35 year old male who underwent emergency appendectomy, developed severe wound infection and septicemia, source of infection is unknown; because of previous anaphylactic shock in reaction to antibiotics; requires ICU care; bachelor; aged mother in city.
Patient D- 13 year old female undergoing chemotherapy
for leukemia with an experimental drug; has been in remission three
times in the past; close monitoring of the experimental protocol
and potential reaction to drug requires ICU care; family in
city.
New Patient- 24 year old patient; college honor student in
physics. scholarship winner; pregnant; engaged; no family
known.
The supervisor ended the brief description by asking, "What should I do?"
You are the superviser and you have to make a decision. (continued on next page) - each question followed must be answered.
Describe your facility
Describe your staff
Explain any legal or ethical issues of the situation
Explain your management style/theory
Discuss cultural issues that the situation presents
Explain budgetary plans or concerns
Explain credentialing or accreditation issues the situation presents
Describe your response to the situation
In: Nursing
Exercise 13-60 (LO13-2, LO13-3, LO13-5)
Waterbury Insurance Company wants to study the relationship between the amount of fire damage and the distance between the burning house and the nearest fire station. This information will be used in setting rates for insurance coverage. For a sample of 30 claims for the last year, the director of the actuarial department determined the distance from the fire station (x) and the amount of fire damage, in thousands of dollars (y). The MegaStat output is reported below.
| ANOVA table | |||||
| Source | SS | df | MS | F | |
| Regression | 1,870.5782 | 1 | 1,870.5782 | 41.23 | |
| Residual | 1,270.4934 | 28 | 45.3748 | ||
| Total | 3,141.0716 | 29 | |||
| Regression output | |||
| Variables | Coefficients | Std. Error | t(df=28) |
| Intercept | 13.4867 | 3.1191 | 2.21 |
| Distance–X | 5.2717 | 0.8211 | 6.42 |
A. How much damage would you estimate for a fire 4 miles from the nearest fire station? (Round your answer to the nearest dollar amount.) [THE ANSWER IS NOT 35]
| Estimated Damage |
Exercise 13-58 (LO13-2, LO13-3)
A consumer buying cooperative tested the effective heating area of 20 different electric space heaters with different wattages. Here are the results.
| Heater | Wattage | Area | ||
| 1 | 750 | 168 | ||
| 2 | 750 | 58 | ||
| 3 | 1,500 | 56 | ||
| 4 | 750 | 51 | ||
| 5 | 1,000 | 237 | ||
| 6 | 1,250 | 105 | ||
| 7 | 1,000 | 139 | ||
| 8 | 2,000 | 197 | ||
| 9 | 1,250 | 80 | ||
| 10 | 1,500 | 166 | ||
| 11 | 750 | 75 | ||
| 12 | 1,750 | 292 | ||
| 13 | 2,000 | 49 | ||
| 14 | 1,250 | 78 | ||
| 15 | 1,750 | 269 | ||
| 16 | 750 | 162 | ||
| 17 | 1,250 | 171 | ||
| 18 | 1,500 | 147 | ||
| 19 | 2,000 | 244 | ||
| 20 | 1,000 | 73 | ||
1. Which heater looks like the “best buy” based on the size of the residual? (Round residual value to 3 decimal places.)
| The twelfth heater is the "best buy." Ith heats an area that is ______ square feet larger than estimated by the regression equation. |
In: Statistics and Probability