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Harman [31]
3 years ago
11

Miranda Company borrowed $125,000 cash on September 1, 2019, and signed a one-year 5%, interest-bearing note payable. Assume no

adjusting entries have been made during the year. Prepare adjusting entry at the end of the December 31, 2019 accounting period.
Business
1 answer:
Pachacha [2.7K]3 years ago
4 0

Answer:

31 Dec 2019  Interest expense      $2083.33 Dr

                         Interest Payable         $2083.33 Cr

Explanation:

The adjusting entry is made under the accrual basis of accounting that follows that a particular period's revenues and expenses should be matched and recorded in the same period. The interest expense on the note that relates to the period from September 2019 to December 2019, 4 months, should be recorded in 2019 on 31 December.

The interest expense for 4 months is = 125000 * 0.05 * 4/12 = $2083.33

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Which situation is ideal for an entrepreneur to buy an existing business?
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for $32.45 per share, and the firm expects its per-share dividend to be $2.35 in one year. Analysts project the firm’s growth ra
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Answer:

Cost of equity will be 12.96 %

Explanation:

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If 7000 dollars is invested in a bank account at an interest rate of 7 per cent per year, Find the amount in the bank after 14 y
Harlamova29_29 [7]

Answer:

1. Interest compounded annually = $18,049.74

2. Interest compounded quarterly = $18,493.77

3. Interest compounded Monthly = $18,598.16

4. Interest compounded continuously = $18,651.19

Explanation:

First let me state the formula for compound interest:

The future value of a certain amount which is compounded is the total amount (Principal + interest) on the amount of money, after compound interests have been applied, and this is shown below:

FV = PV (1+\frac{r}{n} )^{n*t}

where:

FV = Future value

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n = number of compounding periods per year

t = compounding period in years = 14

For interests compounded continuously, the Future value is given as:

FV = PV × e^{r*t}

where

e is a mathematical constant which is = 2.7183

Now to calculate each on the compounding periods one after the other:

1. Interest compounded annually:

here n (number of compounding periods annually) = 1

Therefore,

FV = 7,000 × (1+\frac{0.07}{1})^{14}

FV = 7,000 × 1.07^{14} = $18,049.74

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FV = 7,000 × (1+\frac{0.07}{4} )^{4*14}

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here n = 12 ( 12 months in a year)

FV = 7,000 × (1+\frac{0.07}{12} )^{12*14}

FV = 7,000 × 1.005833^{168} = $18,598.16

4. Interests compounded continuously:

FV = PV × e^{0.07 * 14}

FV = 7,000 × 2.66446 = $18,651.19

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