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xz_007 [3.2K]
3 years ago
15

On January 1, 2024, Fabrikam Labs issued 1,000 bonds, each with a face value of $1,000, for 102.7323. The stated interest is 3.8

%, and the market rate at the time the bonds were issued was 3.2%. The bonds are due on January 1, 2029 (5 year term) with interest payments due annually every January 1st. The company received cash from the sale of the bonds. Record the journal entry for the sale of the bonds.
Business
1 answer:
zepelin [54]3 years ago
8 0

Answer:

cash                              1,027,323 debit

  bonds payable                        1,000,000 credit

  premium on bonds payable        27,323 credit

Explanation:

To obtain the cash proceed we multiply the bonds issued by the face value and then for the point issued.

1,000 shares x $1,000 face value x 102.7323/100 points = 1,027,323

face value 1,000 shares x $1,000 face value =              1,000,000

premium on bonds payable                                                      27,323

As the issuance collected more than his face value there is a premium on bonds payable.

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A complementary good for computer hard drives would be the computer monitor. The monitor simply looks like a television and it helps in showing the information which is being displayed.

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3 years ago
Data from the financial statements of Dils Brothers Co. and J. Cox, Inc. are presented below (in millions): Dils Brothers Co. J.
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3 years ago
Vanessa bought a house for $268,500. She has a 30 year mortgage with a fixed rate of 6.25%. Vanessaâs monthly payments are $1,59
Musya8 [376]

Answer:

Ans. A) $9,314.45

Explanation:

Hi, first we have to bring to present value the monthly payments to be made for 30 years (360 months). In order for this to be useful, we have to convert this annua compounded monthly rate (6.25%) to an effective rate, that is 6.25% / 12 = 0.5208%. Now, when we find this present value, we are going to substract it from the price of the house and that is the value of the down payment. But let´s just go ahead and do it together.

We have to use this formula to bring to present value the $1,595.85 monthly payments, for 30 years (360 months) at a rate of 6.25% (0.5208% monthly).

PresentValue=\frac{A((1+r)^{n}-1) }{r(1+r)^{n} }

It should look like this

PresentValue=\frac{1,595.85((1+ 0.005208 )^{360}-1) }{0.005208(1+0.005208)^{360} }

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Best of luck.

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