ABC Computer, Inc. wants to develop and sell a new kind of computer. This new computer is estimated to have a customer selling price of $24,600. ABC thinks they can find customers to buy 1,630 per year of this new computer. ABC now sells 1,980 units of its current computer model per year. If the new computer is introduced, sales of the current computer model will decline to 1,650 units annually. The current computer model sells for $23,000. Variable costs for both the old and new computer models are 52 percent of sales. ABC will need to buy equipment to produce the new computer and this will create an annual amount of depreciation of $1,095,000. In addition, there will be annual fixed costs of $3,225,000 related to the new computer. ABC has a tax rate of 23 percent. Calculate the amount of the annual operating cash flow for the new computer. (Do not round intermediate calculations and round your answer to the nearest whole dollar amount, e.g., 32.
In: Finance
ABC Computer, Inc. wants to develop and sell a new kind of computer. This new computer is estimated to have a customer selling price of $24,900. ABC thinks they can find customers to buy 1,660 per year of this new computer. ABC now sells 2,010 units of its current computer model per year. If the new computer is introduced, sales of the current computer model will decline to 1,680 units annually. The current computer model sells for $23,300. Variable costs for both the old and new computer models are 55 percent of sales. ABC will need to buy equipment to produce the new computer and this will create an annual amount of depreciation of $915,000. In addition, there will be annual fixed costs of $3,300,000 related to the new computer. ABC has a tax rate of 21 percent. Calculate the amount of the annual operating cash flow for the new computer.
In: Finance
1) We are creating a new card game with a new deck.
Unlike the normal deck that has 13 ranks (Ace through King) and 4
Suits (hearts, diamonds, spades, and clubs), our deck will be made
up of the following.
Each card will have:
i) One rank from 1 to 10.
ii) One of 9 different suits.
Hence, there are 90 cards in the deck with 10 ranks for each of the
9 different suits, and none of the cards will be face cards! So, a
card rank 11 would just have an 11 on it. Hence, there is no
discussion of "royal" anything since there won't be any cards that
are "royalty" like King or Queen, and no face cards!
The game is played by dealing each player 5 cards from the deck.
Our goal is to determine which hands would beat other hands using
probability. Obviously the hands that are harder to get (i.e. are
more rare) should beat hands that are easier to
get.a) How many different ways are there to get
any 5 card hand?
The number of ways of getting any 5 card hand
is
DO NOT USE ANY COMMAS
b)How many different ways are there to get exactly 1 pair
(i.e. 2 cards with the same rank)?
The number of ways of getting exactly 1 pair is
DO NOT USE ANY COMMAS
What is the probability of being dealt exactly 1
pair?
Round your answer to 7 decimal places.
c) How many different ways are there to get exactly 2 pair
(i.e. 2 different sets of 2 cards with the same rank)?
The number of ways of getting exactly 2 pair is
DO NOT USE ANY COMMAS
What is the probability of being dealt exactly 2
pair?
Round your answer to 7 decimal places.
d) How many different ways are there to get exactly 3 of a
kind (i.e. 3 cards with the same rank)?
The number of ways of getting exactly 3 of a kind is
DO NOT USE ANY COMMAS
What is the probability of being dealt exactly 3 of a
kind?
Round your answer to 7 decimal places.
e) How many different ways are there to get exactly 4 of a
kind (i.e. 4 cards with the same rank)?
The number of ways of getting exactly 4 of a kind is
DO NOT USE ANY COMMAS
What is the probability of being dealt exactly 4 of a
kind?
Round your answer to 7 decimal places.
f) How many different ways are there to get exactly 5 of a
kind (i.e. 5 cards with the same rank)?
The number of ways of getting exactly 5 of a kind
is
DO NOT USE ANY COMMAS
What is the probability of being dealt exactly 5 of a
kind?
Round your answer to 7 decimal places.
g) How many different ways are there to get a full house
(i.e. 3 of a kind and a pair, but not all 5 cards the same
rank)?
The number of ways of getting a full house
is
DO NOT USE ANY COMMAS
What is the probability of being dealt a full
house?
Round your answer to 7 decimal places.
h) How many different ways are there to get a straight
flush (cards go in consecutive order like 4, 5, 6, 7, 8 and all
have the same suit. Also, we are assuming there is no wrapping, so
you cannot have the ranks be 8, 9, 10, 1, 2)?
The number of ways of getting a straight flush
is
DO NOT USE ANY COMMAS
What is the probability of being dealt a straight
flush?
Round your answer to 7 decimal places.
i) How many different ways are there to get a flush (all
cards have the same suit, but they don't form a
straight)?
Hint: Find all flush hands and then just subtract the number of
straight flushes from your calculation above.
The number of ways of getting a flush that is not a
straight flush is
DO NOT USE ANY COMMAS
What is the probability of being dealt a flush that is not
a straight flush?
Round your answer to 7 decimal places.
j) How many different ways are there to get a straight that
is not a straight flush (again, a straight flush has cards that go
in consecutive order like 4, 5, 6, 7, 8 and all have the same suit.
Also, we are assuming there is no wrapping, so you cannot have the
ranks be 8, 9, 10, 1, 2)?
Hint: Find all possible straights and then just subtract the
number of straight flushes from your calculation above.
The number of ways of getting a straight that is not a
straight flush is
DO NOT USE ANY COMMAS
What is the probability of being dealt a straight that is
not a straight flush?
Round your answer to 7 decimal places.
In: Statistics and Probability
Assume it costs $11,000 for a new pizza oven. You expect the new pizza oven to provide $2,000 each year in net income for 8 years. Should you invest in the pizza oven if you have a required rate of return of 12%.
-Does it seem likely the pizza oven would only last 8 years?
-What if it lasts 15 years?
In: Finance
Think of a new project Dollarama Inc could undertake in response to the new business environment resulting form the COVID-19 effect. A potential project should last for 5-10 years and account for no more than 10%-30% of the firm’s overall operations.This project cannot be of average risk to the firm.
Using either the pure play or the subjective approach to estimate the discount rate, describe how you would adjust the WACC to find the discount rate for this project.
Describe which components of the project’s cash flows need to be considered if you were to calculate the NPV of this project. Be as specific as you can but no numbers are required, just demonstrate that you understand all the relevant cash flows for this project.
Will this project increase or decrease the risk of the firm? Which risk, systematic or unsystematic?
In: Finance
Fairfax Pizza is considering buying a new oven. The new oven would be purchased today for 19,400 dollars. It would be depreciated straight-line to 1,400 dollars over 2 years. In 2 years, the oven would be sold for an after-tax cash flow of 2,200 dollars. Without the new oven, costs are expected to be 12,200 dollars in 1 year and 18,500 in 2 years. With the new oven, costs are expected to be -1,600 dollars in 1 year and 14,400 in 2 years. If the tax rate is 50 percent and the cost of capital is 7.92 percent, what is the net present value of the new oven project?
In: Finance
Fairfax Pizza is considering buying a new oven. The new oven would be purchased today for 17,400 dollars. It would be depreciated straight-line to 2,200 dollars over 2 years. In 2 years, the oven would be sold for an after-tax cash flow of 2,800 dollars. Without the new oven, costs are expected to be 13,700 dollars in 1 year and 15,400 in 2 years. With the new oven, costs are expected to be 3,900 dollars in 1 year and 12,300 in 2 years. If the tax rate is 50 percent and the cost of capital is 7.04 percent, what is the net present value of the new oven project?
In: Finance
Case Study:
A manufacturing company is evaluating two options for new equipment to introduce a new product to its suite of goods. The details for each option are provided below:
Option 1
Revenues are estimated to be:
| Year 1 | Year 2 | Year 3 | Year 4 | Year 5 | Year 6 | Year 7 |
|---|---|---|---|---|---|---|
| - | 75,000 | 100,000 | 125,000 | 150,000 | 150,000 | 150,000 |
Option 2
Revenues are estimated to be:
| Year 1 | Year 2 | Year 3 | Year 4 | Year 5 | Year 6 | Year 7 |
|---|---|---|---|---|---|---|
| - | 80,000 | 95,000 | 130,000 | 140,000 | 150,000 | 160,000 |
The company’s required rate of return is 8%.
Management has turned to its finance and accounting department to perform analyses and make a recommendation on which option to choose. They have requested that the four main capital budgeting calculations be done: NPV, IRR, Payback Period, and ARR for each option.
For this assignment, compute all required amounts and explain how the computations were performed. Evaluate the results for each option and explain what the results mean. Based on your analysis, recommend which option the company should pursue.
In: Accounting
your company deciding whether to invest in a new machine. The new machine will increase cash flow by $275,000 per year. You believe the technology used in the machine has 10 years of life; in other words, no matter when you purchase the machine, it will be obsolete 10 years from today. The machine currently priced at $1.8 Million. The cost of the machine will decline by $ 140,000 per year until reaches $1.1 Million. where it will remain. 1) if you required return is 8 percent calculate the NPV today 2) if your required return is 8 percent calculate the following years. year 1. year 2. year 3. year 4. year 5. year 6.
In: Finance
Joan moves into her new apartment and wants to purchase a new couch. She wants to determine if the average cost of couches at Store 1 is cheaper than Store 2. At Store 1 the average cost of 20 couches is $650 with a standard deviation of $61. At Store 2 the average cost of 22 couches is $730 with a standard deviation of $78. At alpha = .05, what are the results if you want to determine that Store 1 is cheaper than Store 2 in couch prices? Accept H0, the test statistic is greater than -2.021. Reject H0 the test statistic is less than -2.021. Accept H0 the test statistic is greater than -1.684. Reject H0 the test statistic is less than -1.684.
In: Statistics and Probability