Assume that in an annual audit of Sandhill Inc. at December 31, 2020, you find the following transactions near the closing date. Assuming that each of the amounts is material, state whether the merchandise should be included in the client’s inventory. Transactions 1. A special machine, fabricated to order for a customer, was finished and specifically segregated in the back part of the shipping room on December 31, 2020. The customer was billed on that date and the machine excluded from inventory although it was shipped on January 4, 2021. select an option 2. Merchandise costing $5,740 was received on January 3, 2021, and the related purchase invoice recorded January 5. The invoice showed the shipment was made on December 29, 2020, f.o.b. destination. select an option 3. A packing case containing a product costing $6,970 was standing in the shipping room when the physical inventory was taken. It was not included in the inventory because it was marked “Hold for shipping instructions.” Your investigation revealed that the customer’s order was dated December 18, 2020, but that the case was shipped and the customer billed on January 10, 2021. The product was a stock item of your client. select an option 4. Merchandise received on January 6, 2021, costing $1,394 was entered in the purchase journal on January 7, 2021. The invoice showed shipment was made f.o.b. supplier’s warehouse on December 31, 2020. Because it was not on hand at December 31, it was not included in inventory. select an option 5. Merchandise costing $1,476 was received on December 28, 2020, and the invoice was not recorded. You located it in the hands of the purchasing agent; it was marked “on consignment.” select an option
In: Accounting
The following transactions and adjusting entries were completed
by a local delivery company called Fast Delivery. The company uses
straight-line depreciation for delivery vehicles,
double-declining-balance depreciation for buildings, and
straight-line amortization for franchise rights.
2018
| January | 2 | Paid $181,000 cash to purchase a small warehouse building near the airport. The building has an estimated life of 20 years and a residual value of $3,400. | ||
| July | 1 | Paid $49,000 cash to purchase a delivery van. The van has an estimated useful life of five years and a residual value of $9,800. | ||
| October | 2 | Paid $400 cash to paint a small office in the warehouse building. | ||
| October | 13 | Paid $150 cash to get the oil changed in the delivery van. | ||
| December | 1 | Paid $81,000 cash to UPS to begin operating Fast Delivery business as a franchise using the name The UPS Store. This franchise right expires in five years. | ||
| December | 31 | Recorded depreciation and amortization on the delivery van, warehouse building, and franchise right. |
2019
| June | 30 | Sold the warehouse building for $145,000 cash. (Record the depreciation on the building prior to recording its disposal.) | ||
| December | 31 | Recorded depreciation on the delivery van and amortization on the franchise right. Determined that the franchise right was not impaired in value. |
Required:
Prepare the journal entries required on each of the above dates.
(If no entry is required for a transaction/event, select
"No Journal Entry Required" in the first account field. Do not
round intermediate calculations.)
In: Accounting
Problem 7.3. Let f (x, y) = x6 + 3xy + y2 + y4.
(a) Show that f remains unchanged if you replace x by −x and y by
−y. Hence,
if (x, y) is a critical point of f, so is (−x, −y). Thus, critical
points other than
(0, 0) come in ± pairs.
140 7 Optimization in Several Variables
(b) Compute the partial derivatives of f . Show that solve applied
directly to
the system fx = fy = 0 fails to locate any of the critical points
except for (0, 0).
(c) Let’s compensate by eliminating one of the variables and then
using solve
followed by double. First solve for y in terms of x in the equation
fx = 0.
Substitute back into the formula for fy and then apply first solve
and then
double. You should end up with three critical values of x, giving a
total of
three critical points. Find the numerical values of their
coordinates. (Be sure
you have set x and y to be real; otherwise you will also end up
with many
irrelevant complex critical points.)
(d) Confirm the calculation of the critical points by graphing the
equations fx =
0 and fy = 0 on the same set of axes (using fimplicit and hold on).
You
should see exactly one additional pair of critical points (in the
sense of (a)).
(e) Classify the three critical points using the second derivative
test.
(f) Apply fminsearch to f with the starting values (1, 1) and (0,
0). Show
that in the first case you go to a minimum and that in the second
case you stay
near the saddle point.
In: Advanced Math
To please be done in excel: ABC Pty(Ltd) is a manufacturing company that has been listed on the Stock Exchange for the last 15 years. Approximately 35 percent of its sales are to government and 65 percent to private customers. The company has been growing erratically in recent years, but in real terms at a rate on average equal to that of the economy as a whole. Recent analyst’s reports suggest that the firm’s rate of growth might increase significantly in the near to mid future because of the government’s accelerated infrastructure investment program. However, ABC management believes that the analysts are overoptimistic in this regard and are worried about the effects of increased inflationary pressures. The company’s shares, which are largely institutionally held, are currently selling at 14 times earnings. The industry average PE ratio is 12. The company’s Return on Equity (ROE) was 17% p.a. compared to the industry average of 23%. The company’s most recent total dividend payout was $5m which represented a dividend cover of 2.5 times (the industry average is 2 times). The company has assets of $200 million and a debt to capital ratio of 20 percent (the industry average is 22 percent). ABC is budgeting for growth in the next 12m and needs an additional $25 million in capital over and above additions to retained earnings to support its projected level of business activties. a. Identify the stage of this company’s lifecycle and identify the normal sources of funding for such a stage. b. Calculate the company’s current Debt/Equity (D/E) ratio. What would it the new D/E ratio be if it raises debt to finance its growth?
In: Finance
Ashley Wood is single (divorced) and works for American University as an administrator. Her current income is $42,000. She is aged 62 and is thinking of retiring in the near future. The University has a defined-benefit pension plan and a 403(b) plan. The benefit formula in the defined-benefit plan is one and one-half percent of final-average compensation times years of service (limited to 30 years). Ashley currently has 12 years of service. She has an account balance of $95,000 in her 403(b) plan.
Ashley has come to you to help her determine whether she can afford to retire now and, if so, how she should take her distribution from her qualified plans. After talking with Ashley about her retirement planning goals, you find out that she was married for 15 years and several years ago, she got a large house in the divorce settlement. The house has a small mortgage payment, high taxes, and a significant amount of equity buildup.
Other than the house, she has no significant investments. You also find that she would like to live closer to her adult children so that she can spend more time with the grandchildren. She has little interest in travel, but would like to get additional education. State the asset distribution strategies you would recommend for Ashley Wood.
Describe in details of your strategies and explain your rationales.
In: Finance
QUESTION 21
Of the following fiscal programs, which has the biggest effect, per dollar, on aggregate demand?
| a |
unemployment compensation during depressions |
|
| b |
unemployment compensation during near-full employment |
|
| c |
Aid to Families with Dependent Children |
|
| d |
the space shuttle program |
|
| e |
milk subsidies |
QUESTION 22
One lesson of the Great Depression was that potential GDP could
| a |
be too low to ensure full employment if the population was growing |
|
| b |
be too low to ensure full employment in a capitalist economy |
|
| c |
be too low to ensure full employment in a market economy |
|
| d |
fall short of full-employment GDP |
|
| e |
exceed equilibrium GDP |
QUESTION 23
Prior to the Great Depression, the principal fiscal policy was a balanced budget.
| a |
True |
|
| b |
False |
QUESTION 24
Raising taxes as an element of discretionary fiscal policy is intended to reduce aggregate demand, but it can also reduce aggregate supply if
| a |
the higher taxes lead workers to seek out a second job |
|
| b |
the higher taxes cause workers to work less |
|
| c |
the government purchases goods with the additional revenue |
|
| d |
the government uses the additional revenue to retire some of the federal debt |
|
| e |
the higher taxes cause people to save less |
QUESTION 25
Supply-side economics emphasized government policies to
| a |
stimulate aggregate demand |
|
| b |
increase minimum wage to improve labor productivity |
|
| c |
stimulate real GDP by improving incentives to work |
|
| d |
lower interest rates |
|
| e |
increase tax revenues of government in order to increase government purchases |
In: Economics
In: Biology
An economist with a major bank wants to learn, quantitatively, how much spending on luxury goods and services can be explained based on consumers’ perception about the current state of the economy and what do they expect in the near future (6 months ahead). Consumers, of all income and wealth classes, were surveyed. Every year, 1500 consumers were interviewed. The bank having all of the data from the 1500 consumers interviewed every year, computed the average level of consumer confidence (an index ranging from 0 to 100, 100 being absolutely optimistic) and computed the average dollar amount spent on luxuries annually. Below is the data shown for the last 24 years.
Date X Y (in thousands of dollars)
1994 79.1 55.6
1995 79 54.8
1996 80.2 55.4
1997 80.5 55.9
1998 81.2 56.4
1999 80.8 57.3
2000 81.2 57
2001 80.7 57.5
2002 80.3 56.9
2003 79.4 55.8
2004 78.6 56.1
2005 78.3 55.7
2006 78.3 55.7
2007 77.8 55
2008 77.7 54.4
2009 77.6 54
2010 77.6 56
2011 78.5 56.7
2012 78.3 56.3
2013 78.5 57.2
2014 78.9 57.8
2015 79.8 58.7
2016 80.4 59.3
2017 80.7 59.9
Question:
In: Statistics and Probability
An economist with a major bank wants to learn, quantitatively, how much spending on luxury goods and services can be explained based on consumers’ perception about the current state of the economy and what do they expect in the near future (6 months ahead). Consumers, of all income and wealth classes, were surveyed. Every year, 1500 consumers were interviewed. The bank having all of the data from the 1500 consumers interviewed every year, computed the average level of consumer confidence (an index ranging from 0 to 100, 100 being absolutely optimistic) and computed the average dollar amount spent on luxuries annually. Below is the data shown for the last 24 years.
Date X Y (in thousands of dollars)
1994 79.1 55.6
1995 79 54.8
1996 80.2 55.4
1997 80.5 55.9
1998 81.2 56.4
1999 80.8 57.3
2000 81.2 57
2001 80.7 57.5
2002 80.3 56.9
2003 79.4 55.8
2004 78.6 56.1
2005 78.3 55.7
2006 78.3 55.7
2007 77.8 55
2008 77.7 54.4
2009 77.6 54
2010 77.6 56
2011 78.5 56.7
2012 78.3 56.3
2013 78.5 57.2
2014 78.9 57.8
2015 79.8 58.7
2016 80.4 59.3
2017 80.7 59.9
Question:
In: Statistics and Probability
Suppose a vertical pipe is to be used as part of a system to manually cycle nutrients upward from the floor of a lake. (Many lakes do this naturally, some do not. Green Lake, near Syracuse, NY, is one such lake.) A pump is to be installed on the lake floor at the base of the pipe. The base of the pipe will have a diameter of 9 cm. The nozzle of the pipe at the top will have a diameter of 4 cm. The lake is 59 m deep at the installation point. (Ignore any viscosity.)
f.)Write an equation that expresses the heat current H of conduction through the ice as a function of the thickness h of the ice sheet (of area A) already formed. Assume the air temperature is a constant -10 ?C, and that the temperature of the bottom of the ice sheet is 0 ?C.
(g) (1 point) Since H = dQ dt , use your answer to (f) to express the amount of heat dQ conducted through the ice sheet in time dt.
(i) (2 points) Express the amount of heat dQ that must be removed from the water at the bottom of the ice sheet to freeze the mass dm you found in (g).
(j) (2 points) Based on (g) and (i), set the expressions for dQ equal to each other to obtain a differential equation relating the heat that must be removed to freeze a new layer to the heat conducted through the ice sheet.
(k) (2 points) Separate variables, and integrate to find the thickness h of the ice sheet as a function of time t. (Note that h = 0 when t = 0
In: Mechanical Engineering