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Aleksandr-060686 [28]
3 years ago
10

For the year ended December 31, Depot Max's cost of merchandise sold was $56,900. Inventory at the beginning of the year was $6,

540. Ending inventory was $7,250. Depot Max's number of days' sales in inventory is closest to
a. 42
b. 46
c. 8
d. 44
Business
1 answer:
neonofarm [45]3 years ago
3 0

Answer:

option (b) 46

Explanation:

Data provided in the question:

Max's cost of merchandise sold = $56,900

Inventory at the beginning of the year = $6,540

Ending inventory = $7,250

Now,

Depot Max's number of days' sales in inventory

= \frac{\textup{Ending inventory}}{\textup{Max's cost of merchandise sold}}\times360

or

= \frac{\$7,250}{\$56,900}\times360

or

= 45.86 ≈ 46

Hence,

Depot Max's number of days' sales in inventory is closest to option (b) 46

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Firms face competing pressures in the marketplace-how to achieve lower costs through proven approaches to production, while look
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North Bank has been borrowing in the U.S. markets and lending abroad, thereby incurring foreign exchange risk. In a recent trans
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Answer:

A) 10.82%

B) 5.27%

C) 8.56%

Explanation:

Given data :

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spot rate = 1.454

<u>A)  Determine the loan rate to maintain the 4 percent spread</u>

Expected spot rate = 1.43

First step :

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next :

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In pound ( at the expected spot rate )

= 1.526 / 1.43 = £1.067 million

expected profit = £1.067 - £0.9628 = £ 0.1042 million

Therefore the interest rate tp maintain the 4 percent spread

= 0.1042 / 0.9628 = <em>10.82%</em>

B) <u>Determine the net interest margin if the bank hedges its forward foreign exchange exposure</u>

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assuming interest as value calculated above = ( 10.82% )

lending amount = £0.9628 million

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hence : Net interest margin = 10.27% - 5% = 5.27%

<u> C)  Determine the loan rate to maintain the 4 percent spread if the bank intends to hedge its exposure using the forward rates.</u>

Forward Hedging contract forward rate =  1.46

lending amount = $1.4 / 1.454 =  £ 0.9628 million

Total Interest and Principal Repayment Required in $ to maintain 4% Spread = $1.526 million

In pound = 1.526 / 1.46 = £ 1.0452

Interest = £1.0452 -  £0.9628 =  £0.0824 million

therefore interest Rate to maintain 4℅ Spread

= ( 0.0824 / 0.9628 ) * 100  = 8.56%

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