Answer: 75 days
Explanation:
The total customer-response time (CRT), will be calculated as:
Order received by the manufacturing department = 15 days
Add: Order put into production = 20 days
Add: Processing time = 25 days
Add: Shipping Time = 15 days
Total customer response time = 75 days
Answer:
False
Explanation:
The assertion is false that when LIFO is used with the periodic inventory system, cost of goods sold is assigned costs from the most recent purchases at the point of each sale, rather than from the most recent purchases for the period.
Under this method it is <u>at the end of the accounting year that the Inventory account is adjusted to equal the cost of the merchandise that is unsold.</u>
It is important to note that under LIFO periodic (not LIFO perpetual) <u>we wait until the entire year is over before assigning the costs. </u>Then we flow the year's last costs first, even if those goods arrived after the last sale of the year.
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Answer:
What will Sam have to pay for this equipment if the loan calls for semiannual payments (2 per year)
and monthly payments (12 per year)?
Compare the annual cash outflows of the two payments.
- total semiannual payments per year = $2,820.62 x 2 = $5,641.24
- total monthly payments per year = $531.13 x 12 = $6,373.56
Why does the monthly payment plan have less total cash outflow each year?
- The monthly payment has a higher total cash outflow ($6,373.56 higher than $5,641.24), it is not lower. Since the compounding period is shorter, more interest is charged.
What will Sam have to pay for this equipment if the loan calls for semiannual payments (2 per year)?
- $2,820.62 x 12 payments = $33,847.44 ($25,000 principal and $8,847.44 interests)
Explanation:
cabinet cost $25,000
interest rate 10%
we can use the present value of an annuity formula to determine the monthly payment:
present value = $25,000
PV annuity factor (5%, 12 periods) = 8.86325
payment = PV / annuity factor = $25,000 / 8.8633 = $2,820.62
present value = $25,000
PV annuity factor (0.8333%, 60 periods) = 47.06973
payment = PV / annuity factor = $25,000 / 47.06973 = $531.13