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torisob [31]
3 years ago
15

A consumer is 20 years old and expects to live to age 80. He has a current wealth of $100,000, an annual income of $100,000, and

plans on retiring when his is 60 years old. Assume he smooths his consumption according to the life-cycle hypothesis. (He does not plan to leave any money to his kids when he dies).
Show an equation that would explain his Annual consumption C
Compute this consumer’s savings in the year when he is 45 years old.
Compute this consumer’s wealth in that same year.
Which if the following would change his annual consumption more:

(1) he wins a $1 million lottery today, or
(2) his annual income is $120,000 (starting today). SHOW why. SHOW all work.
Business
1 answer:
Feliz [49]3 years ago
8 0

Answer:

Given Wealth: $100,000 (w)

Annual Income: $100,000 (y)

<u>Equation: Annual Consumption (C)  </u>

Annual Consumption (C) = w + Ry/T

Substitute all value in equation  

C = 100,000 + (40 × 100,000)/60

C = 100,000 + (4,000,000)/60

C = 4,100,000/60

C = 68333.33

<u>At 45 Years Old: </u>

Annual Saving 68333.33 is spend every year

= 100,000 – 68333.33

= $ 31,667

Then,

= $31,667 × 25

= $791,675

<u>Consumer Wealth </u>

Consumer Wealth = $100,000 + $791,675

Consumer Wealth = $891,675

<u>Annual Consumption More: (i) $1 Million Lottery </u>

C = $1000000 + (40 × 100,000) / 60

C = $1000000 + $4000000 / 60

C = $5000000 / 60

C = $83333.3

<u>Annual Income is $120,000 </u>

C = 100,000 + (40 × 120,000)/60

C = 100,000 + 4800000

C = 4900000/60

C = $81,666.6

At 1 million lottery, his consumption is high  

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Answer and Explanation:

The Journal entry is shown below:-

1. Cash Dr, $1,011,047

    To bonds payable $920,000

     To Premium issue of bonds $91,047

(Being Issue of bonds at premium is recorded)

2. The completion of the table is shown below:-

Dec 31, 2018        Amount          Interest rate       Total

Interest expense  $1,011,047        4%                 $40,441.8

                                                (8% × 6 ÷ 12)

Cash                       $920,000       4.5%               $41,400

                                                (9% × 6 ÷ 12)

Amortization of premium                                       $958.2

Interest expense Dr, $40,441.8

Premium issue of bonds Dr, $9,582

     To Cash $41,400

(Being interest expense and amortization of premium is recorded)

3. Dec 31, 2018        Amount          Interest rate       Total

Interest expense   $1,010,088            4%             $40,403.5

                ( $1,011,047 - $958.2)      (8% × 6 ÷ 12)

Cash                       $920,000       4.5%               $41,400

                                               (9% × 6 ÷ 12)

Amortization of premium                                       $996.5

Interest expense Dr, $40,403.5

Premium issue of bonds Dr, $995.5

     To Cash $41,400

(Being interest expense and amortization of premium is recorded)

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Answer:

The answer is: Edgar will receive $37,000

Explanation:

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But since Grant is not willing to give more money to the partnership to cover his losses, the $9,000 difference must be divided by the remaining three partners. So they will divide Grant's losses as follows:

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Then you add up all the losses the three remaining partners had:

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So when the partnership was dissolved, Edgar should have received $100,000 (capital) - $62,700 (total losses) = $37,200

I selected answer A since they probably rounded down Edgar's share to $37,000 (nearest possible choice).

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