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LuckyWell [14K]
3 years ago
7

On January 1, 20X1, Tucker Company leases equipment from Franz Inc. over three years of the equipment's five-year estimated usef

ul life. Franz acquired the asset for $431,213 and normally utilizes an 8% interest rate for these types of transactions. The present value of the lease payments is $357,710. The annual lease payment is $100,000; the first payment is due on January 1, 20X1. Tucker should recognize the second lease payment by debiting (round to the nearest whole dollar and select all that apply)
Business
1 answer:
tatuchka [14]3 years ago
3 0

Answer:

Lease payable for $79,383

Interest expense for $20,617

Explanation:

Calculation for the amount that Tucker should recognize the second lease payment

Calculation for Lease payable

Lease payable =$100,000-($357,710-$100,000)*8%

Lease payable =$100,000-($257,710*8%)

Lease payable =$100,000-$20,617

Lease payable =$79,383

Calculation for Interest expense

Interest expense =( $357,710-$100,000)*8%

Interest expense =$257,710*8%

Interest expense =$20,617

Therefore Tucker should recognize the second lease payment by debiting:

Lease payable for $79,383

Interest expense for $20,617

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Present value of annuity = Annuity * ( 1 - (1 + rate)^-number of periods) / rate

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Almendarez Corporation is considering the purchase of a machine that would cost $150,000 and would last for 5 years. At the end
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b. $(3,063)  

Explanation:

This can be calculated as the present value of a cost-saving project, with rate of return equal to 13%. In the table, its the cash flow (in thousands of dollars)

Item/Year                    0            1          2         3        4         5

Cost-savings                           39       39       39       39       39

Salvage value                                                                       18

Purchase                  -150

TOTAL                      -150        39       39       39       39       57

With these cash flows, we can calculate the present value discounting at the rate of return of 13%:

PV=\sum_{k=0}^5CF_i(1+i)^{-k}\\\\PV=-150,000/1.13^0+39,000/1.13^{-1}+39,000/1.13^{-2}+39,000/1.13^{-3}+39,000/1.13^{-4}+57,000/1.13^{-5}\\\\PV= -150,000+34,513+30,543+27,029+ 23,919  +30,937 \\\\PV=-3,058

The present value is closest to Option b. $(3,063)  

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