Answer:
Jan. 1 Inventory 4,000 units at $40
Apr. 19 Sale 2,500 units
June 30 Purchase 4,500 units at $44
Sept. 2 Sale 5,000 units Nov. 15
Purchase 2,000 units at $46
Cost of goods sold under LIFO (last in, first out):
April 19 sale = 2,500 units x $40 = $100,000
Inventory on hand after April 19 sale:
Jan. 1 Inventory 1,500 units at $40September 2 sale = (4,500 units x $44) + (500 units x $40) = $218,000
Inventory on hand after September 2 sale:
Jan. 1 Inventory 1,000 units at $40 = $4,000Total COGS = $318,000
Ending inventory = (1,000 x $40) + (2,000 x $46) = $132,000
Markets can be characterized by the lifepan of the
assets traded. The market for assets with
a life of less than One
year is
Answer:
Money markets
Explanation:
The money market is a formal exchange market that brings together lenders and borrowers of short-term debt securities. The money market facilitates governments and corporates to sell short-term securities to meet their cash flow shortages.
Money markets enable institutional and retail investors with excess cash flow to invest in quality short-term investments. The money markets provide investors with options for investments and diversification.
2.
Is marketing always appropriate for political candidates? Why or why not?
Answer:
Yes, marketing always appropriate for political candidates.
Explanation:
Yes, marketing always appropriates for political candidates.
Political marketing is the process by which ideas are shared with the voters to gain their support. In political campaigns, the candidate uses modern marketing techniques including marketing research and commercial advertising to maximize votes.
Marketing is vital for political candidates. Therefore, the statement is true.
The main aim behind marketing is simply to influence people and ensure that people agree to a particular thing. Political marketing is used to convince the people about one's program when one is elected into a certain position.Marketing is vital in politics as one can be able to share his views and aspirations with the public. It also ensures transparency.In conclusion, marketing is always appropriate for political candidates.
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Your company has a line of credit through a local bank. The bank requires a 6% compensating balance and charges 12% on the amount borrowed against the line. If the company needs $100,000 to purchase inventory, find the amount it should borrow, and calculate the effective annual rate on the loan (b) You’ve worked out a line of credit arrangement that allows you to borrow up to $100 million at any time. The interest rate is 0.4 percent per month. In addition, 5% of the amount that you borrow must be deposited in a non-interest bearing account (i.e. a compensating balance). Assume that your bank uses compound interest on its line of credit loans. What is the effective annual rate (EAR) on the loan? W
Answer:
A) 19.15%
B) 68.53%
Explanation:
as it requires 6% of compensating balance the company you ask for:
$100,000 / (1 - 6%) = 106.382,98
Now we solve for the effective rate.
106,382.98 x (1 + 0,12) = 100,000 x (1 + r)
r = 119.148,93/100,000 - 1 = 0,1914893
B) we do the same procedure as the previous one
[tex]1/(0,95) (1+0.04)^{12} = 1+r_e[/tex]
re 0,685297072
A father and mother are planning a savings program to put their daughter through college. Their daughter is now 8 years old. She plans to enroll at the university when she is 18 and it should take her 4 years to complete her education. Currently, the cost per year (for tuition, etc.) is $16,200, but a 2 percent inflation rate in these costs is forecasted. The cost for each year of college will be withdrawn when she turns 18, 19, 20, and 21. The daughter received $13,000 at age 4 and another $2,900 at age 6 from her grandmother; this money, which is invested in an account earning 7.5 percent interest compounded annually, will be used to help meet the costs of the daughter's education. The rest of the costs will be met by money the parents will deposit in the savings account. They will make 4 equal annual deposits to the account, with the first deposit being made today on her 8th birthday and the last one being made on her 11th birthday. These deposits will also earn 7.5 percent interest compounded annually. How large must each deposit (from the parents) be in order to put the daughter through college
Answer:
$4,102.57
Explanation:
we must first calculate the future costs of college:
cost of college year 1 = $16,200 x (1 + 2%)¹⁰ = $19,747.71
cost of college year 2 = $19,747.71 x 1.02 = $20,142.66
cost of college year 3 = $20,142.66 x 1.02 = $20,545.51
cost of college year 4 = $20,545.51 x 1.02 = $20,956.42
in order to determine how much money does the family need to have before college starts we must discount the cost of college by 7.5%:
PV cost of college year 1 = $19,747.71
PV cost of college year 2 = 20,142.66 / 1.075 = $18,737.36
PV cost of college year 3 = $20,545.51 / 1.075² = $17,778.70
PV cost of college year 4 = $20,956.42 / 1.075³ = $16,869.09
total = $73,132.86
the future value of the grandmother's deposits:
$13,000 x (1 + 7.5%)¹⁴ = $35,781.77
$2,900 x (1 + 7.5%)¹² = $6,907.16
total = $42,688.93
that means that you will need to save $73,132.86 - $42,688.93 = $30,443.93 by the time your child turns 18
you will make 4 deposits and their future value will be:
deposit x 1.075¹⁰ = 2.0610D
deposit x 1.075⁹ = 1.9172D
deposit x 1.075⁸ = 1.7835D
deposit x 1.075⁷ = 1.6590D
total = 7.4207D
yearly deposit = $30,443.93 / 7.4207 = $4,102.57
