Exam 15: Bond Valuation

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A $5000 bond that pays 6% semi-annually is redeemable at par in 14 years. Calculate the purchase price if it is sold to yield 8% compounded semi-annually.

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PMT = PMT =   = $150 PP = 5000(1 + 0.04)-28 + 150   PP = 1667.39 + 2499.46 PP = $4166.85 Programmed solution:   The purchase price is 1667.39 + 2499.46 = $4166.85 = $150
PP = 5000(1 + 0.04)-28 + 150 PMT =   = $150 PP = 5000(1 + 0.04)-28 + 150   PP = 1667.39 + 2499.46 PP = $4166.85 Programmed solution:   The purchase price is 1667.39 + 2499.46 = $4166.85 PP = 1667.39 + 2499.46
PP = $4166.85
Programmed solution: PMT =   = $150 PP = 5000(1 + 0.04)-28 + 150   PP = 1667.39 + 2499.46 PP = $4166.85 Programmed solution:   The purchase price is 1667.39 + 2499.46 = $4166.85 The purchase price is 1667.39 + 2499.46 = $4166.85

A $200 000 bond is redeemable at 108 in 14 years. If interest on the bond is 5.5% payable semi-annually, what is the purchase price to yield 4% compounded semi-annually?

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PP = 200000.00(1.08)(1.02)-28 + 5500.00 PP = 200000.00(1.08)(1.02)<sup>-28</sup> + 5500.00    PP = 200000.00(1.08)(1.02)<sup>-28</sup> + 5500.00

A $100 000.00, 7.2% bond with quarterly coupons redeemable at par is purchased 11 years before maturity to yield 6% compounded semi-annually. Determine the premium or discount.

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FV = $100 000; P/Y = 4; C/Y = 2; c = FV = $100 000; P/Y = 4; C/Y = 2; c =   = 0.5; n = 11(4) = 44; p =   - 1 = .014889157 Since b > i adjusted, the bond sells at a premium Premium=[100000(0.018) - 100000(0.014889157)]    = 0.5; n = 11(4) = 44; p = FV = $100 000; P/Y = 4; C/Y = 2; c =   = 0.5; n = 11(4) = 44; p =   - 1 = .014889157 Since b > i adjusted, the bond sells at a premium Premium=[100000(0.018) - 100000(0.014889157)]    - 1 = .014889157
Since b > i adjusted, the bond sells at a premium
Premium=[100000(0.018) - 100000(0.014889157)] FV = $100 000; P/Y = 4; C/Y = 2; c =   = 0.5; n = 11(4) = 44; p =   - 1 = .014889157 Since b > i adjusted, the bond sells at a premium Premium=[100000(0.018) - 100000(0.014889157)]    FV = $100 000; P/Y = 4; C/Y = 2; c =   = 0.5; n = 11(4) = 44; p =   - 1 = .014889157 Since b > i adjusted, the bond sells at a premium Premium=[100000(0.018) - 100000(0.014889157)]

A $1000 bond, with interest at 8% payable semi-annually on January 1 and July 1, was purchased on October 8 at 104 plus accrued interest. What is the purchase payment for the bond?

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A $200 000.00, 6% bond with semi-annual coupons is redeemable at par. What is the purchase price of the bond six years before maturity to yield 8% compounded semi-annually?

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A 4.5% annuity bond of $50 000 with interest payable quarterly is to be redeemable at par in seven years with a yield 6% compounded quarterly. What is the gain or loss if the bond is sold six years after the date of purchase at 99.625?

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A $1000, 6.5% bond redeemable at par in four years bears coupons payable annually. Compute the premium or discount and the purchase price if the yield, compounded annually, is 7.5%.

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A $10 000, 7.2% bond with semi-annual coupons is purchased 3 years before maturity. Calculate the discount or premium if the bond is sold to yield 6% compounded semi-annually.

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A $25 000, 7% bond with semi-annual coupons redeemable at par in twenty-two years is purchased to yield 6% compounded semi-annually. Determine the gain or loss if the bond is sold seven years after the date of purchase at 98.25.

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Nick buys a $25 000, 5.4% bond with quarterly interest coupons, 3 years before maturity, to yield 7% compounded quarterly. Calculate the shortage of the actual interest received compared to the required interest based on the yield rate.

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Twenty $5 000 bonds redeemable at par bearing 6% coupons payable quarterly are sold eight years before maturity to yield 5.5% compounded annually. What is the purchase price of the bonds?

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Nick buys a $25 000, 5.4% bond with quarterly interest coupons, 3 years before maturity, to yield 7% compounded quarterly. The bond was sold a year later at 102. What is the gain or loss on the sale of the bond?

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A $250 000, 7% bond redeemable at par with interest payable semi-annually is bought 4 years before maturity. Determine the premium or discount and the purchase price if the bond is purchased to yield: a) 6.5% compounded semi-annually b) 8% compounded semi-annually

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A $50 000 bond bearing interest at 6.5% bond payable semi-annually matures in 10 years. If it is bought to yield 5.7% compounded semi-annually, what is the purchase price of the bond?

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Find the gain or loss on the sale without constructing a bond schedule for three $100 000, 5.5% bonds with quarterly coupons redeemable at par on September 1, 2017, bought on May 1, 2011, to yield 6% compounded quarterly. The bonds were sold on January 21, 2014, at 93.5.

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A $25 000, 6% bond redeemable at par is purchased 11 years before maturity to yield 6.9% compounded semi-annually. If the bond interest is payable semi-annually, what is the purchase price of the bond?

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A $50 000.00, 6% bond with semi-annual coupons redeemable at par in 14 years is purchased to yield 8% compounded semi-annually. What is the gain or loss if the bond is sold four years before maturity at 99.25?

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A $125 000 bond, redeemable at par in three years with 7.5% coupons payable quarterly, is bought to yield 6% compounded quarterly. (i) Compute the premium or discount and the purchase price. (ii) Construct a schedule for amortization of premium.

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A $50 000 bond bears interest at 4.5% payable semi-annually and is redeemable at par on November 4, 2022. The bond is sold on March 20, 2013, to yield 5.5% compounded semi-annually. What is the cash price?

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A $5000, 6.25% bond with interest payable annually redeemable at par in eight years is purchased to yield 7.5% compounded annually. Find the premium or discount and the purchase price and construct the appropriate bond schedule.

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