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beks73 [17]
3 years ago
10

A bank offers a corporate client a choice between borrowing cash at 11% per annum and borrowing gold at 2% per annum. (If gold i

s borrowed, interest must be repaid in gold. Thus, 100 ounces borrowed today would require 102 ounces to be repaid in 1 year.) The risk-free interest rate is 9.25% per annum, and storage costs are 0.5% per annum. Discuss whether the rate of interest on the gold loan is too high or too low in relation to the rate of interest on the cash loan. The interest rates on the two loans are expressed with annual compounding. The risk-free interest rate and storage costs are expressed with continuous compounding.
Business
1 answer:
Law Incorporation [45]3 years ago
3 0

Answer:

The rate of interest on the gold loan is too high in relation to the rate of interest on the cash loan.

Explanation:

Let first assume that the price of gold is $550 and the amount that the corporate client wants to borrow is $550,000.

This implies there is an option for the client to choose between borrowing $550,000 in cash and borrowing 1,000 ounces of gold.

If $550,000 borrowed in cash, the amount that must be repaid can be calculated as follows:

Amount to repaid if borrowed in cash = Amount of cash borrowed * (100% + Interest rate on cash borrowing)^Number of years = $550,000 * (100% + 11%)^1 = $610,500

If the client borrows 1,000 ounces of gold it must repay 1,020 ounces.

The forward price of gold is calculated as follows:

Forward price of gold = Price of gold * e^(Risk-free interest rate - storage costs) = $550 * e^(9.25% + 0.5%) = $606.33

Cost of repayment of gold loan = Forward price of gold * Ounces of gold to repay = $606.33 * 1,020 = $618,457

Since Amount to repaid if borrowed in cash is less than Cost of repayment of gold loan (i.e. $610,500 < $618,457), this implies that the rate of interest on the gold loan is too high in relation to the rate of interest on the cash loan.

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Answer:

$50,180

Explanation:

Preparation of Income Statement

NEIGHBORHOOD REALTY, Incorporated Income Statement For the Year Ended December 31,

REVENUE :

Commissions earned$167,700

($150,900+ $16,800)

Rental service fees 20,000

Total revenues $187,700

EXPENSES :

Salaries expense $62,740

Commissions expense $35,330

Payroll taxes $2,500

Rent Expenses $2,700

($2,475/11 month=225)

($2,475+225=$2,700)

Utilities expense $1,600

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Miscellaneous expenses $500

Total expenses (excluding income taxes) $113,120

Pretax income $74,580

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Income tax expense 24,400

Net income $50,180

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Therefore NEIGHBORHOOD REALTY, Incorporated Income Statement For the Year Ended December 31, NET INCOME will be $50,180

8 0
4 years ago
Find the future value of a five-year $113,000 investment that pays 10.00 percent and that has the following compounding periods:
Sati [7]

Answer: Future Value FV = 169,500

Explanation:

The information given to us are;

Present value PV = 113000

Interest R = 10% = 0.01

number of years T = 5

Future value FV = ?

So using the formula

FV = PV * [1 + (R * T)],

We input our value

FV = 113000 * [ 1 + ( 0.1 * 5) ]

FV = 113000 * [ 1 + 0.5]

FV = 113000 * 1.5

FV = 169500

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3 years ago
Which of these changes are planned and based on situations that are expected to arise?
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4 years ago
A 10-year corporate bond has a 6 percent coupon, a call premium of $60, and a first call date in year 4. Market interest rates a
Andreyy89

Answer:

YTC = 8.3%

Explanation:

you should calculate the yield to call (YTC)

YTC = {coupon + [(call value - market value)/n]} / [(call value + market value)/2]

but we first need to calculate the market value:

PV of face value = $1,000 / (1 + 6.5%)¹⁰ = $532.73

PV of coupons = $60 x 7.18883 (PV annuity factor, 6.5%, 10 periods) = $431.33

market price = $532.73 + $431.33 = $964.06

YTC = {60 + [(1,060 - 964.06)/4]} / [(1,060 + 964.06)/2] = 83.985 / 1,012.03 = 8.3%

7 0
3 years ago
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