|
Hybrid cars are touted as a "green" alternative; however, the financial aspects of hybrid ownership are not as clear. Consider the 2014 Edsel 550h, which had a list price of $5,300 (including tax consequences) more than the comparable Edsel 550. Additionally, the annual ownership costs (other than fuel) for the hybrid were expected to be $450 more than the traditional sedan. The EPA mileage estimate was 30 mpg for the hybrid and 22 mpg for the traditional sedan. |
| a. |
Assume that gasoline costs $3.70 per gallon and you plan to keep either car for six years. How many miles per year would you need to drive to make the decision to buy the hybrid worthwhile, ignoring the time value of money? (Do not round intermediate calculations and round your answer to nearest whole number, e.g., 32.) |
| Miles per year |
| b. |
If you drive 16,500 miles per year and keep either car for six years, what price per gallon would make the decision to buy the hybrid worthwhile, ignoring the time value of money? (Do not round intermediate calculations and round your answer to 2 decimal places, e.g., 32.16.) |
| Price per gallon | $ |
| c. |
Gasoline costs $3.70 per gallon and you plan to keep either car for six years. How many miles per year would you need to drive to make the decision to buy the hybrid worthwhile? Assume the appropriate interest rate is 10 percent and all cash flows occur at the end of the year. (Do not round intermediate calculations and round your answer to the nearest whole number, e.g., 32.) |
| Miles per year |
| d. |
If you drive 16,500 miles per year and keep either car for six years, what price per gallon would make the decision to buy the hybrid worthwhile? Assume the appropriate interest rate is 10 percent and all cash flows occur at the end of the year. (Do not round intermediate calculations and round your answer to 2 decimal places, e.g., 32.16.) |
| Price per gallon | $ |
In: Accounting
Natalie is thinking of buying a van that will be used only for business. The cost of the van is estimated at $36,500. Natalie would spend an additional $2,500 to have the van painted. In addition, she wants the back seat of the van removed so that she will have lots of room to transport her mixer inventory as well as her baking supplies. The cost of taking out the back seat and installing shelving units is estimated at $1,500. She expects the van to last about 5 years, and she expects to drive it for 200,000 miles. The annual cost of vehicle insurance will be $2,400. Natalie estimates that at the end of the 5-year useful life the van will sell for $7,500. Assume that she will buy the van on August 15, 2019, and it will be ready for use on September 1, 2019.
Natalie is concerned about the impact of the van’s cost on her income statement and balance sheet. She has come to you for advice on calculating the van’s depreciation.
Q1. Determine the cost of the van.
Q2. Prepare three depreciation tables for 2019, 2020, and 2021: one for straight-line depreciation (similar to the one in Illustration 9-10), one for double-declining balance depreciation (Illustration 9-14), and one for units-of-activity depreciation (Illustration 9-12). For units-of-activity, Natalie estimates she will drive the van as follows: 15,000 miles in 2019; 45,000 miles in 2020; 50,000 miles in 2021; 45,000 miles in 2022; 40,000 miles in 2023. Recall that Cookie Creations has a December 31 year-end
Q3. What impact will the three methods of depreciation have on Natalie’s balance sheet at December 31, 2019? What impact will the three methods have on Natalie’s income statement in 2019?
| Straight-Line | Double-Declining | Units of Activity | |
| Cost of asset | |||
|
Accumulated Depression |
|||
| Net book Value | |||
| Depreciation Expense |
Match the following with Straight Line, Double Declining, or Units of Activity
Lowest amount of Net income
Lowest amount of stockholders' equity
lowest net book value
greatest amount of net income
greatest amount of stockholders equity
greatest book value
In: Accounting
Creating a Kilometer to Miles Converter
Graphical User Interaction is the way of our world today as we know it. This week you will have an opportunity to design and develop perhaps your first GUI app.
Lab Assignment Objectives
Understand the Application
For this GUI app you will create a kilometer to miles distance converter. Specifically we will write a class that will implement converting distances in kilometers to miles.
Implement a GUI app that contains:
Invoking the app, the user will be able to supply a kilometer value into the kilometer entry widget prompt.
When the user clicks the first button, Convert, the kilometers to miles conversion result will be displayed in an information dialog box. When the user clicks the second button, Quit, the app closes.
The Program Specification
Write a program that converts distances in kilometers to miles. The task for this lab is to develop an Object Oriented GUI application as a class that encapsulates the implementation of converting distances in kilometers to miles. Display the result in an info dialog box.
Testing Specification
Create an instance of the Kilometer Converter GUI class to demonstrate your app.
Input Error Checking: Validate user Input into the entry widget (i.e. a valid kilometer value). Do check that the button clicked performs the correct action (i.e. the convert button invokes the callback function for the conversion, the quit button closes the app).
Test Run Requirements: Provide a screenshot of your GUI program console display.
In: Computer Science
Hybrid cars are touted as a "green" alternative; however, the financial aspects of hybrid ownership are not as clear. Consider the 2014 Edsel 550h, which had a list price of $5,500 (including tax consequences) more than the comparable Edsel 550. Additionally, the annual ownership costs (other than fuel) for the hybrid were expected to be $470 more than the traditional sedan. The EPA mileage estimate was 26 mpg for the hybrid and 18 mpg for the traditional sedan.
a. Assume that gasoline costs $3.80 per gallon and you plan to keep either car for six years. How many miles per year would you need to drive to make the decision to buy the hybrid worthwhile, ignoring the time value of money? (Do not round intermediate calculations and round your answer to nearest whole number, e.g., 32.) Miles per year: ???
b. If you drive 17,500 miles per year and keep either car for six years, what price per gallon would make the decision to buy the hybrid worthwhile, ignoring the time value of money? (Do not round intermediate calculations and round your answer to 2 decimal places, e.g., 32.16.) Price per gallon $ ??
c. Gasoline costs $3.80 per gallon and you plan to keep either car for six years. How many miles per year would you need to drive to make the decision to buy the hybrid worthwhile? Assume the appropriate interest rate is 10 percent and all cash flows occur at the end of the year. (Do not round intermediate calculations and round your answer to the nearest whole number, e.g., 32.) Miles per year: ??
d. If you drive 17,500 miles per year and keep either car for six years, what price per gallon would make the decision to buy the hybrid worthwhile? Assume the appropriate interest rate is 10 percent and all cash flows occur at the end of the year. (Do not round intermediate calculations and round your answer to 2 decimal places, e.g., 32.16.) Price per gallon $??
In: Finance
(Using C++ create a Car Instrument Simulator)
Car Instrument Simulator
Create the following classes: Car, Odometer, FuelGauge.
The Car class allows for the instantiation of a Car object.
The Car object will contain (via composition) an Odometer object, and a FuelGauge object.
The Car object will also include "make", "model", and "color" as string properties (instance variables).
In the Car constructor method, you will create a FuelGauge object, passing 15 as an argument into the FuelGauge constructor indicating the number of gallons.
In the Car constructor method, you will create an Odometer object, passing 0 and the address of the FuelGauge object as arguments to the Odometer constructor, indicating the number of miles driven and the address of the FuelGauge object respectively.
The Car class will have a "drive(int miles)" method.
The Odometer object will contain a pointer to a FuelGauge object.
The Odometer object will contain a "milesDriven" instance variable.
The Odometer object will have an "incrementMileage()" method.
The implementation of the Odometer incrementMileage method will
be such that if the fuel level is greater than zero, the Odometer
increments its mileage instance variable by 1. Also, at every
interval of GAS_MILEAGE (a constant that specifies the miles per
gallon), and if the FuelGauge's fuelLevel is greater than zero, the
Odometer will call the decreaseFuelLevel() method on the FuelGauge
object.
The FuelGauge object will have a "decreaseFuelLevel()" method.
The FuelGauge object will contain a "fuelLevel" instance variable.The FuelGauge object will have a "getFuelLevel()" method that returns the current value of the fuelLevel instance variable.
The FuelGauge object will have a "decreaseFuelLevel(int gallons)" method.
The implementation of the FuelGauge decreaseFuelLevel method will be such that the FuelGauge decrements the fuelLevel instance variable by the specified number of gallons. Do not decrease the fuelLevel to a negative value.
The implementation of the Car "drive(int miles)" method will be such that it has a loop wherein...
while you've driven less then the number of miles specified by the
"drive" method parameter value (make it 500) and the fuel level is
greater than zero,call the incrementMileage method on the Odometer
object.
When the car stops driving because it has run out of fuel, display
the number of miles driven.
Deliverables:
7 files: a .h file for each class, a .cpp file for each class, and one .cpp file for your main function.
In: Computer Science
1. Find the standard variation of the following data. Round your answer to one decimal place.
2. find the value of P( X > 3)
3. find the value of P (X [less than or equal to] 7)
| x | 3 | 4 | 5 | 6 | 7 |
|---|---|---|---|---|---|
| P(X=x)P(X=x) | 0.2 | 0.2 | 0.1 | 0.2 | 0.3 |
In: Statistics and Probability
A distribution and the observed frequencies of the values of a variable from a simple random sample of the population are provided below. Use the chi-square goodness-of-fit test to decide, at the specified significance level, whether the distribution of the variable differs from the given distribution.
Distribution: 0.3, 0.2, 0.2, 0.2, 0.1
Observed frequencies: 12, 9, 8, 17, 4
Significance level = 0.10
In: Math
1) Surrounding the Great Lake are four paper-mills, each producing 100 tons of paper per year. The paper is sold on the national market for $2 per ton, and including all the costs of production, costs for each firm are $1 per ton. Thus each firm earns a pure economic profit of $1 per ton. These paper mills require fresh water to operate and also produce a pollutant, which they dump into the Great Lake. New paper mills can also locate on the Great Lake, and produce at a base cost of $1 per ton. However, for each new paper mill which arrives (i.e., starting with the 5th mill), the water will become more polluted, and each firm will have to install a water treatment facility to obtain fresh water. This externality associated with new plants will raise the costs of paper production at all facilities, including the new one, by $.15 per ton for each new mill.
a. Fill in the table below to help you with your answers. which compares average revenues with average and marginal costs as new firms locate around the lake. (2 points)
| # Mills |
Total Revenue |
Marginal Revenue |
Average Revenue |
Total Costs |
Marginal Costs |
Average Costs |
| 4 | ||||||
| 5 | ||||||
| 6 | ||||||
| 7 | ||||||
| 8 | ||||||
| 9 | ||||||
| 10 | ||||||
| 11 |
b. Assume there is free access to the Great Lake. If paper mills will continue to locate as long as their is any economic profit to be earned, how many new mills will be built (i.e., the open access solution? (2 points)
c. What is the number of mills that maximizes total combined profits for the paper producers? (Hint: Average revenue remains constant at $2 (i.e, the efficient solution)?. What are these profits (resource rents) if the efficient solution? (2 points)
d. Suppose that government regulation reduced the number of mills by one from the number that would have resulted given free access. Show that the increase in profits to the remaining firms (the resource rent) is sufficient to compensate the firm that is denied access its lost profits. (2 points)
2) Suppose the state is trying to decide how many miles of a scenic river it should preserve. There are 100 people in the community, each of whom has an identical inverse demand function given by P=10-1.0q, where q is the number of miles preserved and P is the per-mile-price he or she is willing to pay for the q miles of preserved river. If the marginal cost of preservation is $500 per mile, how many miles would be preserved in an efficient allocation? (2 points)
In: Economics
1) Golf-course designers have become concerned that old courses are becoming obsolete since new technology has given golfers the ability to hit the ball so far. Designers, therefore, have proposed that new golf courses need to be built expecting that the average golfer can hit the ball more than 255255 yards on average. Suppose a random sample of 135 golfers be chosen so that their mean driving distance is 252.5 yards. The population standard deviation is 42.6 Use a 5% significance level.
Calculate the followings for a hypothesis test where ?0:?=255:
and ?1:?<255
(a) The test statistic
is
(b) The P-Value is
The nicotine content in cigarettes of a certain brand is normally distributed with mean (in milligrams) ? and standard deviation ?=0.1. The brand advertises that the mean nicotine content of their cigarettes is 1.5 mg. Now, suppose a reporter wants to test whether the mean nicotine content is actually higher than advertised. He takes measurements from a SRS of 20 cigarettes of this brand. The sample yields an average of 1.45 mg of nicotine. Conduct a test using a significance level of ?=0.05
(a) The test statistic
(b) The critical value, z* =
A random sample of 100 observations from a population with standard deviation 11.99 yielded a sample mean of 92.
1. Given that the null hypothesis is ?=90 and the alternative hypothesis is ?>90 using ?=.05α, find the following:
(a) Test statistic =
(b) P - value:
Given that the null hypothesis is ?=90 and the alternative
hypothesis is ?≠90 using ?=.05α, find the following:
(a) Test statistic ==
(b) P - value:
It is necessary for an automobile producer to estimate the number of miles per gallon achieved by its cars. Suppose that the sample mean for a random sample of 150 cars is 30.7 miles and assume the standard deviation is 2.1 miles. Now suppose the car producer wants to test the hypothesis that ? the mean number of miles per gallon, is 28 against the alternative hypothesis that it is not 28. Conduct a test using ?=.05 by giving the following:
(a) positive critical ? score
(b) negative critical ? score
(c) test statistic
35 people are randomly selected and the accuracy of their wristwatches is checked, with positive errors representing watches that are ahead of the correct time and negative errors representing watches that are behind the correct time. The 35 values have a mean of 107sec and a standard deviation of 218sec. Use a 0.01significance level to test the claim that the population of all watches has a mean of 0 sec.
The test statistic is
The P-Value is
Given the significance level ?=0.07 find the following:
(a) left-tailed ?z value
?=
(b) right-tailed z value
?=
(c) two-tailed ? value
|?|=
In: Statistics and Probability
The city of Belgrade, Serbia, is contemplating building a second airport to relieve congestion at the main airport and is considering two potential sites, X and Y. Hard Rock Hotels would like to purchase land to build a hotel at the new airport. The value of land has been rising in anticipation and is expected to skyrocket once the city decides between sites X and Y. Consequently, Hard Rock would like to purchase land now. Hard Rock will sell the land if the city chooses not to locate the airport nearby. Hard Rock has four choices: (1) buy land at X, (2) buy land at Y, (3) buy land at both X and Y, or (4) do nothing. Hard Rock has collected the following data (which are in millions of euros): Site X Site Y Current purchase price 26 22 Profits if airport and hotel built at this site 50 40 Sale price if airport not built at this site 12 7 Hard Rock determines there is a 50% chance the airport will be built at X (hence, a 50% chance it will be built at Y).
In: Statistics and Probability