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natima [27]
4 years ago
10

On March 1, 2021, Stratford Lighting issued 10% bonds, dated March 1, with a face amount of $690,000. The bonds sold for $678,00

0 and mature on February 28, 2041 (20 years). Interest is paid semiannually on August 31 and February 28. Stratford uses the straight-line method and its fiscal year ends December 31.
Required:
Prepare the journal entries to record the issuance of the bonds by Stratford Lighting on March 1, 2021, interest on August 31, 2021, accrued interest on December 31, 2021 and interest on February 28, 2022.
Business
1 answer:
elena55 [62]4 years ago
3 0

Answer and Explanation:

The Journal entries are shown below:-

1. Cash Dr, $678,000

  Discount on bonds payable Dr, $12,000

            To Bonds payable $690,000

(Being issuance of the bonds is recorded)

2. Bond interest expense $34,800

         To Discount on bonds payable $ 300 ($12,000 ÷ 40)

         To Cash $34,500 ($690,000 × 0.10 × 0.5)

(Being interest is recorded)

3. Bond interest expense Dr, $23,200

       To Discount on bonds payable $200 ($300 × 4 ÷ 6)

       To Bond interest payable $23,000 ($34,500 × 4 ÷ 6)

(Being accrue interest is recorded)

4. Bond interest payable Dr, $23,000

   Bond interest expense $11,600 ($23,200 ÷ 2)

            To Discount on bonds payable $100

           To Cash $34,500

(Being interest is recorded)

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uppose you bought a 20-year, $1,000 face-value bond for par 5 years ago. The annual coupon rate on this bond is 8.5% and interes
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Answer:

Explanation:

Face Value=1000

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Current price of bond = Coupon amount*PVIFA(RR,N)+Maturity value*PVIF(RR;N)=1000*8.5%*PVIFA(10%;15)+1000*PVIF(10%;15)=85*7.6061+1000*0.2394=885.9185

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Consider a school district with I neighborhoods, J schools, and G grades at each school. Each school j has a capacity of Cig for
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Answer:

The linear program will be :

Σ j∈J Xijg = Sig        ∀ i∈I g∈G

               Σ i∈I Xijg = Cjg        ∀ i∈j g∈G

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To formulate a linear programming problem whose objective is to assign all students to schools, while minimizing the total distance traveled by all students,  we need to consider and let Let xi jg be the amount of students from neighborhood i of grade g travelling to school j.

Then for an assignment of students to schools, the total distance travelled by all students would be given as :

Σ       Σ        Σ          dij Xijg

i∈I    j∈J     g∈G

Thus, for a feasible assignment, every student of every neighborhood and grade must be assigned to a school which then gives the constraint

Σ  . Xijg = Sig ∀ i∈I , g∈G

j∈J

Consequentially, the number of students each school can take in respective grades is bounded by Cjg,

thus

Σ  . Xijg = Cjg ∀ i∈I , g∈G

i∈I

Finally there can be no negative numbers of assignments: x ≥ 0. This then gives the  following linear program:

min  = Σ       Σ        Σ          dij Xijg

         i∈I    j∈J     g∈G

Subject to

               Σ j∈J Xijg = Sig        ∀ i∈I g∈G

               Σ i∈I Xijg = Cjg        ∀ i∈j g∈G

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