Answer:
Debit Credit
July 2021
Cash 17,500
Loan payable 17,500
June 30, 2022
Loan Payable 17,500
Interest payable 2,100
Cash 19,600
Adjusting Entry's
Debit Credit
Interest expense 1050
Interest Payable 1050
Explanation:
Interest for the year = 0.12*17500=2100
Interest expense 2021= 6/12*2100= 1050
Answer:
c) $25,000
Explanation:
A property dividend should be recorded in retained earnings at the property's <u>market value at date of declaration.</u>
<u>The date of declaration is the date on which the firm has made the commitment to pay the dividend. The market value on this date is the value that was considered when the board made the decision to distribute a property dividend and thus is the appropriate measure of the sacrifice to the firm.
</u>
<u>
</u>In application to the scenario, <u>the property dividend will be recorded in retained earnings at the market value at the date of declaration which is Jan 15 </u>NOT on the day it is payable.
Hence, retained earnings will reduce by $25,000
In 20X5, Elm Corp. bought 10,000 shares of Oil Corp. at a cost of $20,000. On January 15, 20X6, Elm declared a property dividend of the Oil stock to shareholders of record on February 1, 20X6, payable on February 15, 20X6. During 20X6, the Oil stock had the following market values:
January 15
$25,000
February 1
26,000
February 15
24,000
Answer: $1,900
Explanation:
Theft loss deduction is calculated by adjusting the fair market value of the asset for a theft loss floor limitation of $100 and 10% of the person's AGI.
Theft loss deduction is:
= Fair value -Theft floor limitation - 10% of AGI
= 7,000 - 100 - (10% * 50,000)
= $1,900
Answer:
The money should be invested in bank = $137,639.05
Explanation:
Given annually withdrawal money (annuity ) = $12000
Number of years (n ) = 20 years
Interest rate = 6 percent.
Since a person withdraw money annually for next 20 years with 6 percent interest rate. Now we have to calculate the amount that have been invested in the account today. So below is the calculation for invested money.
![\text{Present value of annuity} = \frac{Annuity [1-(1 + r)^{-n}]}{rate} \\= \frac{12000 [1-(1 + 0.06)^{-20}]}{0.06} \\=12000 \times 11.46992122 \\=137,639.05](https://tex.z-dn.net/?f=%5Ctext%7BPresent%20value%20of%20annuity%7D%20%3D%20%5Cfrac%7BAnnuity%20%5B1-%281%20%2B%20r%29%5E%7B-n%7D%5D%7D%7Brate%7D%20%5C%5C%3D%20%5Cfrac%7B12000%20%5B1-%281%20%2B%200.06%29%5E%7B-20%7D%5D%7D%7B0.06%7D%20%5C%5C%3D12000%20%5Ctimes%2011.46992122%20%5C%5C%3D137%2C639.05)
