The answer to this question is corporate profits
Corporate profits refer to the economic indicator that calculates the net income of companies within a country.
Net income derived after we subtracting the amount of expenses from the total revenue, wihch indicates how much capital the company truly earn from its operation.
Here we have not been given the answer choices. However, we can see that these choices are: 2/10 net 30, 2/5 net 30, 2/5 net 20, 1/10 net 45, 1/5 net 15
Here we are to select the best one if you want to forgo the discount. Since you want the discount to be forgone, we will select the plans that offer the least discount which are options 4 and 5 1/10 net 45 and 1/5 net 15.
Net out of these two, the 1/10 net 45 gives you discount of 1% for 10 days with total payable in 45 days and the other one gives you a 1% discount in 5 days. So we would like to select the one with most number of days without discount and this would be 1/10 net 45 and would give you a total of 45 days to pay the credit as against only 15 days in other option.
Hence the option which best suites is 1/10 net 45.
Answer: $129,500
Explanation:
According to the Accrual Basis in Accounting, revenue and expenses should only be recognised when goods have been delivered.
On the December 31, 2020 Sandra's Boutique had 1,850 gift certificates outstanding but these had been sold already to people during the year for $70.
This means that they have been paid for a service that they have not given (they provide the service when the GIFT certificate is renewed).
They cannot therefore recognize the revenue as Revenue yet and have to defer it.
The amount to be Deferred will therefore be,
= 1,850 * $70
= $129,500
Answer:
FV= $1,930,661.48
Explanation:
Giving the following information:
Joe's starting salary is $80,000 per year. He plans to put 10% of his salary each year into a mutual fund. He expects his salary to increase by 5% per year for the next 30 years, and then retire. If the mutual fund will average 7% annually
We need to use the following formula:
FV= {A*[(1+i)^n-1]}/i
A= annual deposit
FV= {8000*[(1.12^30)-1]}/0.12= $1,930,661.48
