Respuesta :
Answer:
$ 396400
Explanation:
Given data:
Sale value of the bond = $ 396000
Discount offered = $ 400000 - $ 396000 = $ 4000
Amount of discount amortized per semiannual = $ 4000/20 = $ 200
Now,
The carrying value of the bonds immediately after the second payment = sale value + 2 (Amount of discount amortized per semiannual)
or
The carrying value of the bonds immediately after the second payment = $ 396000 + 2 ($ 200)
or
The carrying value of the bonds immediately after the second payment = $ 396400
The carrying value of the bonds immediately after the second interest payment is $ 396,400
Further explanation
On January 1, a company issued and sold a $400,000, 7%, 10-year bond payable, and received proceeds of $396,000. Interest is payable each June 30 and December 31. The company uses the straight-line method to amortize the discount.
The carrying value of the bonds immediately after the first interest payment is
Cash = $ 400,000 * 7% * [tex]\frac{1}{2}[/tex] = $14,000.
Total discount $400,000 - $396,000 = $4,000
Amortization of bond discount = $ [tex]\frac{4,000 }{ 20 }[/tex]= $200
Interest expense = $14,000 + $200 = $14,200
Debit bond Interest expense $14,200
Credit cash $14,000
Discount on B/P $200
The carrying value of the bonds immediately after the second interest payment is
The carrying value of the bonds immediately after the second payment = sale value + 2 (Amount of discount amortized per semiannual) = $ 396,000 + 2 * ($ 200) = $ 396,400
The carrying value of the bonds immediately after the second interest payment is $ 396,400
Learn more
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- Learn more about the straight-line method https://brainly.com/question/4378341
- Learn more about the second interest payment https://brainly.com/question/12856559
Answer details
Grade: 9
Subject: business
Chapter: The carrying value of the bonds
Keywords: The carrying value of the bonds, the straight-line method, the second interest payment, bond, discount