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Nataly_w [17]
3 years ago
8

A​ zero-coupon bond can be redeemed in 20 years for $ 10 comma 000.$10,000. how much should you be willing to pay for it now if

you want a return​ of:
Business
1 answer:
Sloan [31]3 years ago
7 0

If a zero-coupon bond can be redeemed in 20 years for $10,000:

a.)     If 10% compounded monthly:

 

10,000 = P {1 + (.10 / 12)}^(12)(20) / P {1 + (.10 / 12)}^(12)(20) / P {1 + (.10 / 12)}^(12)(20)

= 7.328073633249730071995931977855 / 7.328073633249730071995931977855 / 7.328073633249730071995931977855

= 0.13646151090276871636035564271905

= 10,000 * 0.13646151090276871636035564271905

= 1364.6151090276871636035564271905

P = $1364.62

You should be willing to pay $1364.62 for it now if you want a return of 10% compounded monthly.

 

b.)    If 10% compounded continuously:

A = Pe^rt

10,000 = Pe^(10)(20) / e^(10)(20) / e^(10)(20)

$1353.35 = P

You should be willing to pay $1353.35 for it now if you want a return of 10% compounded continuously.

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Read 2 more answers
Mountain View Resorts purchased equipment at the beginning of 2021 for $46,000. Residual value at the end of an estimated four-
nasty-shy [4]

Answer:

(1) straight-line = $9,975

(2) double-declining- balance = $23,000

(3) activity-based = $6,982.50

Explanation:

purchase cost $46,000

useful life 4 years

residual value $6,100

total operating hours 12,000

(1) straight-line = ($46,000 - $6,100) / 4 years = $9,975 fo 2021

(2) double-declining- balance = 2 x ($46,000 / 4 years) = $23,000 fro 2021

(3) activity-based = 2,100 hours x [$46,000 - $6,100) / 12,000 hours] = 2,100 x $3.325 = $6,982.50

The double declining method is considered an accelerated depreciation method, that is why it is so high.

5 0
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