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pishuonlain [190]
3 years ago
8

A man wishes to purchase a life insurance policy that will pay the beneficiary $25,000 in the event that the man's death occurs

during the next year. Using life insurance tables, he determines that the probability that he will live another year is 0.94. What is the minimum amount that he can expect to pay for his premium? Hint: The minimum premium occurs when the insurance company's expected profit is zero.
Business
1 answer:
Citrus2011 [14]3 years ago
7 0

Answer:

$1,500

Explanation:

Given that,

A man wishes to purchase a life insurance policy that will pay the beneficiary $25,000 if the man's death occurs in the next year.

The probability that the company pays nothing is 0.94 and there is 0.06 probability that the company pays $25,000.

So, on an average expected loss is as follows:

= 0.94 × $0 + 0.06 × $25,000

= $1,500

Hence, the minimum amount that he can expect to pay for his premium is $1,500.

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Problem 9-7B Calculate the issue price of a bond and prepare amortization schedules (LO9-5, 9-7) [The following information appl
andrey2020 [161]

Answer:

Answer is given below.

Explanation:

Solution 1:

Chart Values are based on:      

n= (15 Years*2) 30 Half years

i= (7%/2) 3.50% Semi annual

Cash Flow Table Value * Amount = Present Value

Principal 0.356278 * $7,90,000 = $2,81,460

Interest (Annuity) [$790,000*7%*6/12] 18.392045 * $27,650 = $5,08,540

Price of Bonds  $7,90,000

Bond Amortization Schedule

Date Cash interest Interest Expense Chanage in Carrying Value Carrying value

01-Jan-21    $7,90,000

30-Jun-21 $27,650 $27,650 $0 $7,90,000

31-Dec-21 $27,650 $27,650 $0 $7,90,000

Solution 2:

Chart Values are based on:      

n= (15 Years*2) 30 Half years

i= (8%/2) 4.00% Semi annual

Cash Flow Table Value * Amount = Present Value

Principal 0.308319 * $7,90,000 = $2,43,572

Interest (Annuity) [$790,000*7%*6/12] 17.292033 * $27,650 = $4,78,125

Price of Bonds  $7,21,696

Bond Amortization Schedule

Date Cash interest Interest Expense Change in Carrying Value Carrying value

01-Jan-21    $7,21,696

30-Jun-21 $27,650 $28,868 $1,218 $7,22,914

31-Dec-21 $27,650 $28,917 $1,267 $7,24,181

Solution 3:

Chart Values are based on:      

n= (15 Years*2) 30 Half years

i= (6%/2) 3.00% Semi annual

Cash Flow Table Value * Amount = Present Value

Principal 0.411987 * $7,90,000 = $3,25,470

Interest (Annuity) [$790,000*7%*6/12] 19.600441 * $27,650 = $5,41,952

Price of Bonds  $8,67,422

Bond Amortization Schedule

Date Cash interest Interest Expense Change in Carrying Value Carrying value

01-Jan-21    $8,67,422

30-Jun-21 $27,650 $26,023 -$1,627 $8,65,794

31-Dec-21 $27,650 $25,974 -$1,676 $8,64,118

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What made Germany bitter after World War I?
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Answer:

Treaty of Versailles

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