Answer:
Option B
Explanation:
The un-amortized debt discount can be defined as the difference between both the interest of a bond — the value of the bond at redemption — and the profits from the issuing company's sale of the bond, less than the amount currently amortised on the statement of profit and loss.
The authorizing agency may either agree to pay the full amount of the rebate or view the discount as a profit to be amortized. Some amount which has yet to be spent is alluded to as the reduction for un-amortized bonds.
Answer:
a. Accounted for prospectively
Explanation:
Warranty cost is an expense i.e. to be incurred for the repair or replacement of the goods comes under the warranty given by the company.
Here if there is a change in the rate i.e. used for determining the warranty cost so it would be accounted in prospectively manner i.e. it would be changed in the current period and also the amount should be estimated or predicted
Hence, the correct option is a.
Answer:
This indicates that
d.the company has a net loss of $9,575 for the period.
Explanation:
a) Data and Calculations:
Total debits of the balance sheet (assets) = $28,480
Total credits of the balance sheet (liabilities + equity) = $38,055
Difference (net loss) = $9,575 ($38,055 - $28,480)
b) With the determination of the net loss of $9,575, the two sides (debits and credits) of the balance sheet will equal. This is because the net loss of $9,575 will reduce the credits from $38,055 to $28,480.
Answer:
The quarterly deposit required is $980.69
Explanation:
Giving the following information:
I will assume that the retirement age is 65 years.
First, we need to calculate the future value required one year after retirement.
FV= 40,000*20= $800,000
Number of years= 66 - 30= 36 years*4= 144
Interest rate= 0.08/4= 0.02
Now, to calculate the quarterly deposit required, we need to use the following formula:
FV= {A*[(1+i)^n-1]}/i
A= quarterly deposit
Isolating A:
A= (FV*i)/{[(1+i)^n]-1}
A= (800,000*0.02) / [(1.02^144)-1]
A= $980.69
