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Scilla [17]
2 years ago
9

On January 1, 2020, Pearl Company sold 11% bonds having a maturity value of $400,000 for $415,163, which provides the bondholder

s with a 10% yield. The bonds are dated January 1, 2020, and mature January 1, 2025, with interest payable December 31 of each year. Pearl Company allocates interest and unamortized discount or premium on the effective-interest basis.
A. Prepare a schedule of interest expense and bond amortization for 2020-2022.
Date Account Titles and Explanation Debit Credit
January 1, 2020 Cash 518,953
Bonds Payable 500,000
Premium on Bonds Payable 18953
B. Prepare the journal entry to record the interest payment and the amortization for 2020.
Schedule of Interest Expense and Bond Premium Amortization
Effective-Interest Method
Date Cash Interest Premium Carrying Amount
Paid Expense Amortized of Bonds
1/1/20
12/31/20 55000
12/31/21 55000
12/31/22 55000
C. Prepare the journal entry to record the interest payment and the amortization for 2022.
Date Account Titles and Explanation Debit Credit
December, 31 51895
Premium on Bonds Payable
Cash
Business
1 answer:
lukranit [14]2 years ago
7 0

Answer:

I will start with B and C)

The journal entry to record bond issuance:

January 1, 2020, bonds issued at a premium

Dr Cash 415,163

    Cr Bonds payable 400,000

    Cr premium on bonds payable 15,163

December 31, 2020, first coupon payment

Dr Interest expense 41,616.30

Dr Premium on bonds payable 2,383.70

    Cr Cash 44,000

amortization of bond premium = (415,163 x 10%) - 44,000 = 2,383.70

December 31, 2021, second coupon payment

Dr Interest expense 41,277.93

Dr Premium on bonds payable 2,722.07

    Cr Cash 44,000

amortization of bond premium = (412,779.30 x 10%) - 44,000 = 2,722.07

December 31, 2023, third coupon payment

Dr Interest expense 41,005.72

Dr Premium on bonds payable 2,994.28

    Cr Cash 44,000

amortization of bond premium = (410,057.23 x 10%) - 44,000 = 2,994.28

A) I used an excel spreadsheet to prepare the amortization schedule

Download pdf
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What gives rise to the problem of scarcity​
dem82 [27]

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Explanation:

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5 0
2 years ago
Nick wants to buy a new car, and is planning to borrow the money for his purchase from a bank. He read in the newspapers that th
Anna [14]

Answer:

True

Explanation:

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5 0
3 years ago
A year ago, Jasper Inc. sold 20-year bonds at par with a coupon rate of 4.5 percent and semiannual payments. The face value of e
scoray [572]

Answer:

= $877.32

Explanation:

<em>The value of the bond is the present value(PV) of the future cash receipts expected from the bond. The value is equal to present values of interest payment plus the redemption value (RV).</em>

<em>Value of Bond = PV of interest + PV of RV</em>

The value of bond for Jasper Inc can be worked out as follows:

Step 1

<em>PV of interest payments</em>

<em>Semi annul interest paymen</em>t

= 4.5% × 1000 × 1/2

= 22.5

<em>Semi-annual yield</em> = 5.6/2 = 2.8% per six months

<em>Total period to maturity (in months)</em>

= (2 × 19) = 38 periods  <em> (Note it was sold a year ago)</em>

<em>PV of interest = </em>

<em> </em>22.5 × (1- (1+0.028)^(-38)/0.028)

= 22.5 ×23.20871226

= 522.196

Step 2

<em>PV of Redemption Value</em>

= 1,000 × (1.056)^(-19)

= 355.128

<em>Price of bond</em>

=  522.19 + 355.12

= $877.32

<em />

                               

5 0
3 years ago
You wish to retire in 20 years, at which time you want to have accumulated enough money to receive an annual annuity of $24,000
den301095 [7]

Answer:

$3,286.52

Explanation:

Interest rate per annum = 12.00%

Number of years = 25

Number of compounding per per annum = 1

Interest rate per period (r) = 12.00%

Number of periods (n) = 25

Payment per period (P) = $24,000

PV of $24,000 payments after 20 years = P * [1 - (1/(1+r)^n)]/ r

PV of $24,000 payments after 20 years = 24000*[1-(1/(1+12%)^25]/12%

PV of $24,000 payments after 20 years = $188,235.34

Interest rate per annum = 10.00%

Number of years= 20

Number of payments per per annum = 1

Interest rate per period (r) = 10.00%

Number of periods (n) = 20

Future value of annuity (FVA) = $188,235

Annual contribution (P) = FVA/ ([ (1+r)^n - 1] / r)

Annual contribution (P) = 188235/(((1+10%)^20-1)/10%)

Annual contribution (P) = $3,286.52

5 0
2 years ago
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