Global Internet company is looking to expand their operations. They are evaluating their cost of capital based on various financing options. Investment bankers informed them that they can issue new debt in the form of bonds at a cost of 8%, and issue new preferred stocks for the price of $25 per share paying $2.5 dividends per share. Their common stock is currently selling for $20 per share and will pay a dividend of $1.5 per share next year. They expect a growth rate in dividends of 5% per year, and their marginal tax rate is 35%.
In: Finance
The YayForSemesterBreak Company wants to calculate the NPV and IRR on the following project: Cost is $17,800 today, with end-of-year cash flows of $8,000, $8,000, and $7,000, Years 1 through 3 respectively for three years. Assume the cost of capital is 8%. SHOW ALL WORK on the TI BAII Plus Calculator FOR FULL CREDIT. a) NPV? b) IRR? c) Do you accept or reject the project, and why?
In: Finance
In: Finance
our company is considering a machine that will cost $ 6,582 at Time 0 and which can be sold after 3 years for $ 231 . To operate the machine, $ 418 must be invested at Time 0 in inventories; these funds will be recovered when the machine is retired at the end of Year 3. The machine will produce sales revenues of $ 981 /year for 3 years; variable operating costs (excluding depreciation) will be 56 percent of sales. Operating cash inflows will begin 1 year from today (at Time 1). The machine is in the 3-year MACRS class. The MACRS class has depreciation of 33% in year 1, 45% in year 2, 15% in year 3, and 7% in year 4. The company has a 30 percent tax rate, enough taxable income from other assets to enable it to get a tax refund from this project if the project's income is negative, and a 10 percent cost of capital. Inflation is zero. What are the terminal cash flows associated with ending this project?
Note, I want only the Year 3 terminal cash flows, not the year 3 operating cash flows. Show your answer to the nearest $.01 Do not use the $ symbol in your answer.
In: Finance
The following table shows age distribution and location of a random sample of 166 buffalo in a national park.
| Age | Lamar District | Nez Perce District | Firehole District | Row Total |
| Calf | 12 | 11 | 18 | 41 |
| Yearling | 10 | 14 | 9 | 33 |
| Adult | 38 | 31 | 23 | 92 |
| Column Total | 60 | 56 | 50 | 166 |
Use a chi-square test to determine if age distribution and location are independent at the 0.05 level of significance.
(a) What is the level of significance?
State the null and alternate hypotheses.
H0: Age distribution and location are
independent.
H1: Age distribution and location are not
independent.H0: Age distribution and location
are not independent.
H1: Age distribution and location are
independent. H0: Age
distribution and location are not independent.
H1: Age distribution and location are not
independent.H0: Age distribution and location
are independent.
H1: Age distribution and location are
independent.
(b) Find the value of the chi-square statistic for the sample.
(Round the expected frequencies to at least three decimal places.
Round the test statistic to three decimal places.)
Are all the expected frequencies greater than 5?
YesNo
What sampling distribution will you use?
uniformbinomial Student's tnormalchi-square
What are the degrees of freedom?
(c) Find or estimate the P-value of the sample test
statistic. (Round your answer to three decimal places.)
(d) Based on your answers in parts (a) to (c), will you reject or
fail to reject the null hypothesis of independence?
Since the P-value > ?, we fail to reject the null hypothesis.Since the P-value > ?, we reject the null hypothesis. Since the P-value ? ?, we reject the null hypothesis.Since the P-value ? ?, we fail to reject the null hypothesis.
(e) Interpret your conclusion in the context of the
application.
At the 5% level of significance, there is sufficient evidence to conclude that age distribution and location are not independent.At the 5% level of significance, there is insufficient evidence to conclude that age distribution and location are not
In: Statistics and Probability
Q1. Implementation of solar power in different applications is
becoming popular and many opportunities are available for
industries and other commercial establishments to adopt this
technology. Impressed by this technology, a star hotel located in a
remote beach of Oman is willing to use solar PV technologies for
meeting 25 percentage of its daily average power requirement. It is
also ready to have a battery backup system to store the entire
energy obtained from solar panels. The balance power will be taken
from the grid. The solar radiation may be assumed as 400 W/m2 for
the region. The loads and their average working hours per day are
given below.
Lights : 5 kW, 12 hours
Air conditioning systems : 4 numbers, each 30 kW, 12 hours
Refrigerator : 60 numbers, each 350 W, 10 hours
Cold Room : 12 kW, 24 hours
Kitchen equipment : 15 kW, 9 hours
Laundry equipment : 10 kW, 4 hours
Cleaning equipment : 2000 W, 8 hours
Lifts : 4 kW, 3 numbers, 5 hours
Swimming poor equipment : 6 kW, 4 hours
Water pumps : 3000 W, 2 numbers, 4 hours Fans and blowers : 4 kW, 6
hours
Based on the available data you are asked to analyze the situation
and prepare a write-up to implement the PV technology for the
specific application. The write-up is expected with various
features like the plan for the suitable energy conversion system
with all equipment, controls, storage and distribution system, a
schematic diagram of the entire plan, provisions included to manage
the power with the gird power, impacts of losses in various
components, effective conversion of DC and AC power, specification
of the battery storage system etc. Appropriate discussion is also
expected to address the challenges involved in the implementation
of this proposal and your valid suggestions to overcome those
risks.
In: Physics
he Mountain Top Resort Community is an elegant, thriving four-season resort and community of over 1,200 single family homes, 1,000 time-share units, and a multimillion-dollar ski business. Guests visiting the resort can enjoy the indoor/outdoor water park, play golf on one of the two 18-hole championship golf courses, ski, snowboard, or snow tube in the winter on 14 trails that are all lighted for night skiing, or relax at the full-service spa. There are also three dining rooms, card rooms, nightly movies, and live weekend entertainment. The resort uses a computerized system to make room reservations and bill customers. Following standard policy for the industry, the resort also offers authorized travel agents a 10% commission on room bookings. Each week, the resort prints an exception report of bookings made by unrecognized travel agents. However, the managers usually pay the commissions anyway, partly because they don’t want to anger the travel agencies and partly because the computer file that maintains the list of authorized agents is not kept up-to-date. Although management has not discovered it, several employees are exploiting these circumstances. As often as possible, they call the resort from outside phones, pose as travel agents, book rooms for friends and relatives, and collect the commissions. The incentive is obvious: rooms costing as little as $100 per day result in payments of $10 per day to the “travel agencies” that book them. The scam has been going on for years, and several guests now book their rooms exclusively through these employees, finding these people particularly courteous and helpful.
Requirements
Would you say this is a computer crime? Why or why not?
Is this fraud? Why or why not?
What internal controls would you recommend that would enable the resort’s managers to prevent such offenses?
Classify the controls that you just identified as either preventive, detective, or corrective controls.
How does the matter of “accountability” (tracing transactions to specific agencies) affect the problem?
In: Accounting
What role does Robert play in the succession planning for the family business? What steps should he take?
Power Play at the Inn
Fronting on the Pacific Ocean, the Inn at the Wharf boasts 410 guest rooms and suites, two dining rooms, a lobby bar, and the lively Gull's Nest nightclub. The inn's annual revenues are $15 million.
Robert May, 57, purchased and remodeled the inn in 1970. His wife Katherine, although not now active in the business, had assisted in decorating and menu design. They have three children: Jake, 35; Amy, 30; and Andy, 24.
Three years ago, Jake and his wife Elaine, wanting to settle down from their life as rock musicians and start a family, were welcomed back. Jake manages the Gull's Nest. Elaine, a stabilizing force for Jake, especially during the stress of on-the-road tours, is interested in using her art skills at the inn.
Business degree in hand, Amy took over office management five years ago, including computer operations, for the inn. She and her husband, who is not involved at the inn, have a son. Andy will soon receive his degree in hotel and restaurant management and expects to work at the inn upon graduation.
Today, Robert arrived home looking haggard. Questioning him, Katherine soon discovered that Amy had come into Robert's office and burst into tears. Jake had been through her office with an old buddy who represented a computer company and informed Amy that he was considering purchasing a new computer system for the inn. "And besides that, Dad, I'm pregnant again. Can I handle my job and two children?"
Robert called Jake to his office and inquired about the computer decision. Much to Robert's surprise, Jake pulled out his wallet and presented a new business card: "Jacob May, General Manager, Inn at the Wharf."
In: Operations Management
A. The Train Station has a database of travel times on the blue line ever sense it began running. An analyst pulls a report of all the travel times from the Washington stop to the Oak Park stop. The average is 14 and the standard deviation is 4.
B. The analyst calculates 81 average travel times based on a random sample of 49 travel times in each sample. A subset of these averages is 14.5, 16.8, 17.2, etc.
C. One of the sets of 49 travel times has values such as 12, 14, 18, 17, etc.
Question 1
Indicate which of the three is a sample distribution
Choice A
Choice B
Choice C
Question 2
Indicate which of the three is the population distribution
Choice A
Choice B
Choice C
Question 3
Indicate which of the three is a sampling distribution
Choice A
Choice B
Choice C
Question 4
According to the Central Limit Theorem (and only the Central Limit Theorem) what will be the average of the sampling distribution
A) 14
B) 4/2
C) 14/81
D) 4/7
Question 5
According to the Central Limit Theorem (and only the Central Limit Theorem) what will be the standard deviation of the sampling distribution
A) 14
B) 4/6
C) 14/10
D) 4/7
Question 6
According to the Central Limit Theorem (and only the Central Limit Theorem) what will be the shape of the sampling distribution
A) Regular
B) Normal
C) Non-normal
D) Rectangular
Question 7
Now suppose that the analyst calculates 100 averages each with a random set of 36 travel times in each sample. What will be the standard deviation of the sampling distribution. All other facts are the same.
A) 14
B) 4/6
C) 14/10
D) 4/7
Question 8
Which of the two sampling distributions will have a WIDER spread?
A) The first
B) The second
In: Statistics and Probability
I actually did question 1-7, but I do have some problems in 8 and 9.
part I: Project Rescue (25 points) The Park Rangers protecting
our national forests typically carry communication and sighting
equipment that is used to help locate lost hikers, forest fires,
airplanes crashes and other such like. In one instance, a light
plane P crashed in a dense part of the forest, with the crash
occurring to the northeast of a ranger R who witnessed the event.
The witness was located 12 miles due east of the ranger station S.
The bearing from the witness to the crash site was 20º, while the
bearing from the Ranger Station, based on the smoke plume from the
wreckage, was 52º. Answer the questions that follow, showing work
to support your answers and rounding answers to nearest tenth,
unless otherwise indicated. Answer the “Why?” questions in complete
sentences.
1) Use the information given to draw RSP. Draw the triangle large
enough to fit the box below, labeling all given information and
measurements appropriately.
2) What is the measure of ∠ PSR? Why?
3) What is the measure of ∠ PRS?
4) What is the measure of ∠ RPS? Why
5) Can we use the Law of Sines to find the distances SP and RP?
Why/why not?
6) What is the distance SP from the ranger station to the crash
site?
7) What is the distance RP from the ranger who witnessed the crash
to the crash site?
part II: Project Rescue (15 points) Redraw the figure in Part I
in the box below. A search and rescue team T is assembling at a
point that is 7 miles due east of the ranger station S, directly
between the ranger station and the witness. Draw a line connecting
point T and point P.
8) How far is the rescue team T from the crash site?
9) What direction should they head to reach the crash site? Answer
in terms of a bearing.
In: Advanced Math