Answer: 2 years
Explanation:
The payback period is the amount of time that is needed for the required cash inflow of a project to offset the initial cash outflow that the business offsets. The payback period is when the initial outlay of an investment is recovered. There are two different methods used to calculate payback period. We have the average method and the subtraction method.
In the above question, the payback period is solved as follows:
Labour cost decreases by 10% for each unit.
Therefore,
= $10 × 10%
= $10 × 0.1
= $1 per unit.
In order to recover $2000, the business needs to sell the following;
= 2000/1
= 2000units.
If Eric sells 1000 units per year of Emu, it will take:
2000/1000= 2years
In conclusion, the payback period of the investment is 2 years.
Answer:
Debit Sales Returns and Allowances $500; debit Merchandise Inventory $150; credit Accounts Receivable $500; and credit Cost of Goods Sold $150.
Explanation:
Based on the information given the required appropiate journal entry to record the return on the books of the seller, in a situation were the goods can be sold to another customer is :
Debit Sales Returns and Allowances $500
Debit Merchandise Inventory $150
Credit Accounts Receivable $500
Credit Cost of Goods Sold $150
(To record the return on the books of the seller)
One interest is simple the other is compound......
Answer:
$693.16
Explanation:
Calculation to determine How much less than your brother will you have to deposit today
Using this formula
FV= Present value × (1 + interest rate)^number of years
Let plug in the formula
First step
$28,000 = Present value × (1 + 0.112)^13
PV= $28,000 ÷ 1.112^13
PV= $28,000 ÷ 3.97522975235
PV= $7,043.618
Second step
$28,000 = Present value × (1 + 0.104)^13
PV= $28,000 ÷ 1.104^13
PV= $28,000 ÷ 3.61907808993
PV= $7,736.777
Now let calculate how much less than your brother will you have to deposit today
Deposit today= $7,736.777-$7,043.618
Deposit today= $693.159
Deposit today=$693.16 (Approximately)
Therefore How much less than your brother will you have to deposit today will be $693.16