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Natasha_Volkova [10]
3 years ago
11

You are offered $150 in exactly one year. Each year thereafter forever, you (or your estate) will receive an amount 2% higher th

an the previous year (so you will receive $153 in exactly two years, for example). From a purely present value perspective, would you prefer this infinite stream of payments or $10,000 cash today? Assume the interest rate is always 4%.a) Neitherb) The stream of payments starting in one yearc) $10,000 todayd) They are the same
Business
1 answer:
bonufazy [111]3 years ago
3 0

Answer:

Since , $10,000 is greater than the present value of $150 with 2% higher value each year (i.e $7500)

Hence,

the correct answer is option c) $10,000 today

Explanation:

Given:

Amount offered in exactly 1 year = $150

Growth rate, g = 2% = 0.02

Interest rate, r = 4%

Now,

The present value of $150 = \frac{\textup{Amount Provided}}{(r-g)}

on substituting the respective values, we get

The present value of $150 = \frac{\$150}{(0.04-0.02)}

or

The present value of $150 = $7,500

Now,

The other offer provides an amount of $10,000 cash today

Since , $10,000 is greater than the present value of $150 with 2% higher value each year (i.e $7500)

Hence,

the correct answer is option c) $10,000 today

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Your client has been given a trust fund valued at $1.07 million. He cannot access the money until he turns 65 years old, which i
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Answer:

285 Months

Explanation:

n = 30 years  × 12 = 360

percent rate = 5.0 % divided by 12 = 0.417.

Now recalling the statement of time value for money,

We have future value = present value × ( 1 + rate) ∧ n

future value = 1, 070,000  × ( 1 + 0.417 )  ∧ 360

future value = 3.33065667 E 60

At age 65, the value 3.33065667 E 60 will be the  present monthly withdrawal at $28,500.

present value of ordinary annuity, = annuity ( 1 - (1 + r) ∧ -n ÷ r

= 3.33065667 E 60  = 28500 (1 - ( 1 + 0.417) ∧ - n ÷ 0.417

= 3.33065667 E 60 ÷ 28500  = (1 - ( 1 + 0.417) ∧ - n ÷ 0.417

1.168651462 E 56 = (1 - ( 1 + 0.417) ∧ - n ÷ 0.417

we now introduce logs to determine the value of n

Solving further, we discovered that n= 285.

Therefore, the number of months it will last one he start to withdraw the money is 285 month

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Cost of debt For which capital component must you make a tax adjustment when calculating the weighted average cost of capital (W
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What is the differents<br> between sole trading and partnership​
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Myriad Solutions, Inc. issued 10% bonds, dated January 1, with a face amount of $320 million on January 1, 2021, for $283,294,72
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Answer:

The net amount of the liability Myriad would report in its balance sheet at December 31, 2021 is $287,524,896

Explanation:

First, we need to determine the amount of discount on the bond at the time of issuance

Discount on Bond = Face value - Issuance value = $320,000,000 - $283,294,720 = $36,705,280

June 30, 2021

Now we will use the effective interest method to calculate the amortization of discount on the bond.

Amortization of Discount = ( Carrying Value x Market yield ) - ( Face value x Coupon rate ) = ( $283,294,720 x 12% ) - ( $320,000,000 x 10% ) = $33,995,366.4 - $32,000,000 = $1,995,366.4 = $1,995,366

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Now we will use the effective interest method to calculate the amortization of discount on the bond.

Amortization of Discount = ( Carrying Value x Market yield ) - ( Face value x Coupon rate ) = ( $285,290,086 x 12% ) - ( $320,000,000 x 10% ) = $34,234,810.32 - $32,000,000 = $2,234,810.32 = $2,234,810

Carrying value = $285,290,086 + $2,234,810 = $287,524,896

5 0
2 years ago
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