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kirza4 [7]
3 years ago
8

On January 2, 2021, Hanson Leasing Company leases equipment to Foley Co. with 5 equal annual payments of $240,000 each, payable

beginning January 2, 2021. Foley Co. agrees to guarantee the $150,000 residual value of the asset at the end of the lease term. The expected value of the residual is $0. Foley's incremental borrowing rate is 10%, however it knows that Hanson's implicit interest rate is 8%. The journal entry Hanson makes at January 2, 2021 includes a debit to right-of-use asset for?
PV Annuity Due PV Ordinary Annuity PV Single Sum
8%, 5 periods 4.31213 3.99271 .68508
10%, 5 periods 4.16986 3.79079 .62092
Business
1 answer:
PSYCHO15rus [73]3 years ago
4 0

Answer:

A Journal Entry was Entered for Hanson Leasing Company on January 2, 2021, and Debit to right-of-use asset= 113767

Explanation:

Solution

Given that:

The Journal Entry of Hanson  Leasing Company on January 2, 2012

Equal annual payments =240000

X PV Annuity Due 8%, 5 periods = 4.31213

Present value of Equal annual payments=1034911

Residual value=150000

X PV Single 8%, 5 periods=0.68508

Present value of residual value=102762

Present value of Equal annual payments=1034911

Add: Present value of residual value=102762

Debit to right-of-use asset= 113767

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Sometimes when an organization first starts horizontal coordination efforts to promote innovation, is needed to help employees c
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The correct answer is letter (1): True.

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Simon recently received a credit card with an 18% nominal interest rate. With the card, he purchased an Amazon Kindle for $350.
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Answer:

A.50 months

B.12.92 months

C.$112.38

Explanation:

a). Using this formula

PV of Annuity = Monthly Payment * [{1 - (1 + r)-n} / r]

Where,

PV of Annuity =$350

Monthly Payment =$10

r=(0.18/12)

Let plug in the formula

$350 = $10 * [{1 - (1 + 0.18/12)-n} / (0.18/12)]

$350 / $10 = {1 - (1.015)-n} / 0.015

35 * 0.015 = 1 - (1.015)-n

(1.015)-n = 1 - 0.525

-n[log(1.015)] = log(0.475)

-n[0.0149] = -0.7444

n = -0.7444 / -0.0149

n= 50 months

b). Using this formula

PV of Annuity = Monthly Payment * [{1 - (1 + r)-n} / r]

Where,

PV of Annuity =$350

Monthly Payment =$30

r=(0.18/12)

Let plug in the formula

$350 = $30 * [{1 - (1 + 0.18/12)-n} / (0.18/12)]

$350 / $30 = {1 - (1.015)-n} / 0.015

11.67 * 0.015 = 1 - (1.015)-n

(1.015)-n = 1 - 0.175

-n[log(1.015)] = log(0.825)

-n[0.0149] = -0.1924

n = -0.1924 / -0.0149 =

n=12.92 months

c). Calculation for the Total Amount Paid under $10-a-month plan

Using this formula

Total Amount Paid under $10-a-month plan = No. of Payments * Monthly Payment

Where,

No.of Payments =50

Monthly Payment=10

Let plug in the formula

Total Amount Paid under $10-a-month plan= 50 * $10 = $500

Calculation for the Total Amount Paid under $30-a-month plan

Using this formula

Total Amount Paid under $30-a-month plan = No. of Payments * Monthly Payment

Where,

No. of Payments =12.92

Monthly Payment=$30

Let plug in the formula

Total Amount Paid under $30-a-month plan= 12.92 * $30 = $387.62

Hence,

Total Amount Paid under $10-a-month plan -Total Amount Paid under $30-a-month plan

= $500 - $387.62

= $112.38

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