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WINSTONCH [101]
2 years ago
11

On January 1, a company borrowed cash by issuing a $300,000, 5%, installment note to be paid in three equal payments at the end

of each year beginning December 31. (FV of $1, PV of $1, FVA of $1, PVA of $1, FVAD of $1 and PVAD of $1)
1- What would be the amount of each installment?
2- Prepare an amortization table for the installmet note.
3- Prepare the journal entry for the second installment payment.
Business
1 answer:
Stella [2.4K]2 years ago
5 0

Answer & Explanation:

1- What would be the amount of each installment?

The principal to be paid in each instalment = $300,000/3 = $100,000

1st instalment = $300,000*5% + $100,000 = $115,000

2nd instalment = $200,000*5% + $100,000 = $110,000

3rd installment = $100,000*5% +$100,000 = $105,000

2- Prepare an amortization table for the instalment note.

Please see excel in attachment  

3- Prepare the journal entry for the second installment payment.

Debit loan payables account: $100,000

Debit Interest expenses: $10,000

Credit cash: $110,000

Download xlsx
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Answer:

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e⁻ˣ/ⁿ

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Answer:

a. 1.1616

Explanation:

For computing the variance, first we have to determine the mean which is shown below:

Mean = Number of Days × Absent Probability

= 0 × 0.60 + 1 × 0.20 + 2 × 0.12 + 3 × 0.04 + 4 × 0.04

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Now the variance equal to

= (Number of Days Absent - Mean) ^2  × Probability

So,

=  (0 - 0.72)^2 × 0.60 +(1 - 0.72)^2  × 0.20 +(2 - 0.72)^2  × 0.12 +(3 - 0.72)^2  × 0.04 + (4 - 0.72)^2  × 0.04

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The first person meal is included in the room cost thus, we subtract it from the number of guest that pay it.

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We also add to the meal cost  the room cost, which the room times days.

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You are planning for retirement 33 years from now. You plan to invest $3,500 per year for the first 6 years, $8,800 per year for
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Answer:

Total FV= $3,433,859.29

Explanation:

<u>First, we will calculate the future value of each equal annual deposit. Then, the ending value in 33 years of investment as a whole.</u>

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A= annual deposit

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FV2= {8,800*[(1.137^11) - 1]} /0.137= $199,476.80

FV3= {14,400*[(1.137^16) - 1]} /0.137= $714,882.03

<u>Now, the total future value:</u>

FV= PV*(1+i)^n

FV1= 29,648.89*(1.137^27)= 949,600.61

FV2= 199,476.80*(1.137^17)= 1,769,376.65

FV3= 714,882.03

Total FV= $3,433,859.29

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