Answer:
The correct entry is to reverse the entry on December 3rd
Dr Salaries and Wages expenses of $27,000
Cr Salaries and Wages payable of $27,000
Explanation:
During the time of the accrued entry, which is on December 31st
the company registered
Dr Salaries and Wages PAYABLE of $27,000
Cr Salaries and Wages EXPENSES of $27,000
It was just an accrued entry to be able to identify the expenses to the balance sheet, but currently on the original expenses on January 3rd, the entry is reverse, then the real or main expenses is recorded in the balance sheet.
Dr Cash of $47,000
Cr Salaries and Wages EXPENSES of $47,000
Answer: $81,060 in August and $80,850 in September
Explanation: Please find attached a table.
August 86,800 17,360 38,500 25,200 81,060
September 91,000 18,200 43,400 19,250 80,850
<span>True. Many automobile companies offer adapted cars for disabled people, for example offering adjusted hand controls, altering access to the vehicle so it is wheelchair accessible or adjusting the space in the back of the vehicle so a wheelchair or mobility scooter can fit.</span>
Answer:
C. $454,000.
Explanation:
We know that
The ending balance of retained earnings = Opening balance of retained earnings + net income - dividend paid
$375,000 = $0 + net income - $79,000
So, the net income would be
= $375,000 + $79,000
= $454,000
The ending balance of retained earnings - Opening balance of retained earnings is also known as increase in retained earning
Answer:
The answer is option D
Explanation:
The bond can be issued at par, at a discount or at a premium depending on the coupon rate and the market interest. The price of the bond which pays semi annual coupon can be calculated using the formula of bond price. The formula to calculate the price of the bond is attached.
First we need to determine the semi annual coupon payment, periods and YTM.
Semi annual coupon payments = 2000000 * 0.1 * 6/12 = 100000
Semi annual periods = 5 * 2 = 10
Semi annual YTM = 0.08 * 6/12 = 0.04
Bond Price = 100000 * [(1 - (1+0.04)^-10) / 0.04] + 2000000 / (1+0.04)^10
Bond Price = $2162217.916
The price of the bond is thus $2162290 approx. The difference in answers is due to rounding off.
