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Aleks04 [339]
3 years ago
9

(A bond forward) A certain 10-year bond is currently selling for $920 A friend of yours owns a forward contract on this bond tha

t has a delivery date in 1 year and a delivery price of s 940. The bond pays coupons of $ 80 every 6 months, with one due 6 months from now and another just before maturity of the forward. The current interest rates for 6 months and 1 year (compounded semiannually) are 7% and 8%. respectively (annual rates compounded every 6 months). What is the current value of the forward contract? First solve for the current forward price Ft of the bond:
Hint Ft d,M) に1 d(k,M) S=920 d(0, M)- d(2, M) c(k)- 80
Business
1 answer:
sleet_krkn [62]3 years ago
4 0

Answer: -$100

Explanation:

Value of forward contract = Selling price - Forward price on bond

Forward price = Present value of cashflows + Present value of bond

Periodic rate = 7%/ 2 = 3.5% per semi annum

= 8% / 2 = 4%

3.5% will be used to discount the payment 6 months from now as that is the 6 month rate. The rest will be 4%.

= (80 / (1 + 3.5%) ) + ( 80 / ( 1 + 4%)²) + (940 / ( 1 +4%)²)

= $1,020.342

= $1,020

Value of forward contract = 920 - 1,020

= -$100

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2. The direct materials variance that Hart will investigate further is the <em>direct materials quantity variance</em>, which is 10.3% ($27,816/$271,092 x 100) of the actual direct materials costs instead of the<em> </em><em>direct materials price variance</em>, which is only 0.8% of the actual direct materials costs.

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Units of bookshelves produced = 3,040

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Per Unit        Standard     Actual

Price               $12.20      $12.30 ($271,092/22,040)

Board feet        8              7.25 (22,040/3,040)

Learn more the computation of direct materials variances here: brainly.com/question/16048600

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