Answer:
a. A Japanese firm sells its U.S. government securities to obtain funds to buy real estate in Japan.
This contributes to the demand for yen
b. A U.S. import company pays for glassware purchased from a small Japanese producer.
This contributes to the demand for yen
c. A U.S. farm cooperative receives payment from a Japanese importer of U.S. oranges.
This contributes to the supply of yen for foreign exchange
d. A U.S. pension fund uses some incoming contributions to buy equity shares of several Japanese companies through the Tokyo stock exchange.
This contributes to the demand for yen
Explanation:
Answer: Suggests that policies have little effect on the natural rate of unemployment in the long run.
Explanation:
The Long Run Phillips Curve as you can see in the graph attached is a VERTICAL straight line. It suggests that policies can change inflation but will not have much of an impact on the rate of Unemployment as Unemployment will be at it's Natural Rate.
Answer:
Cost of Goods sold is $29
Explanation:
Under the perpetual LIFO or Last In First Out method of inventory valuation, we value the Cost of Goods Sold based on the price of the most recently purchased inventory before sale. Thus the units of closing inventory contains the inventory that was purchased first.
The cost of goods sold under LIFO will be,
Beginning Inventory (9* 3) = 27
Feb purchases (4 * 5) = 20
Oct sales (4 * 5 + 3 * 3) = (29)
Dec purchases (5 * 6) = 30
Ending Inventory = 48
So, the cost of goods sold under perpetual LIFO will comprise of the most recently purchased inventory before sale. The most recently purchased inventory before October sale was of February purchases. Thus, out of the 7 units sold, 4 will comprise of the February purchases and the remaining, 3 units, will be from the beginning inventory.
The cost of goods sold is,
COGS = 4 * 5 + 3 * 3
COGS = 29
Answer:
since there is not enough room here, I prepared two amortization schedules on an excel spreadsheet and I attached them
Explanation:
in order to determine the monthly payment, we can use the formula to calculate present value of an annuity:
PV = annuity payment x annuity factor
annuity payment = PV / annuity factor
- PV = $300,000
- annuity factor for 2.2% / 12 = 0.18333% and 180 periods = 153.1964438
I used an annuity calculator to determine the annuity factor
annuity payment = $300,000 / 153.1964438 = $1,958.27
we use the same formulas for the second question:
PV = annuity payment x annuity factor
annuity payment = PV / annuity factor
- PV = $300,000
- annuity factor for 2.7% / 12 = 0.225% and 360 periods = 246.54977
I used an annuity calculator to determine the annuity factor
annuity payment = $300,000 / 246.54977 = $1,216.79
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For complete answer find complete 5 attachments
