Answer:
6.05 years
Explanation:
Payback period is the time in which a project returns back the initial investment in the form of net cash flow. For this purpose we use the net cash flows to calculate the payback.
Payback working is attached with this answer please find it.
Answer:
$31,500
Explanation:
On November 1, 2019, Kate leased out a buliding for $4,500 per month.
On the same day( November 1, 2019) she received seven months payment for the building. Which means she received $31,500 (4,500* 7 months).
Accural taxpayers must be able to include all amount they are to receive for payments of services, once they earn it.
Since Kate is an accural taxpayer, and she receive the $31,500 payment on November 1, 2019, she must include the whole $31,500 on her 2019 tax return as a result of this transaction.
Answer: 82,650 units
Explanation:
Equivalent Units of Production (EUPs) for the conversion costs = Units transferred out + Percentage of completed Ending Inventory
Ending Inventory = Beginning Work-In-Process + Units started into production - Units transferred out
= 9,900 + 99,000 - 66,900
= 42,000 units
Equivalent Units of Production (EUPs) for the conversion costs = 66,900 + (3/8 * 42,000)
= 82,650 units
Answer:
The net financing cash flows is $5000 as shown below.
Explanation:
The net financing cash flows is calculated below:
Receipt from bank for long-term borrowing $6000
Payment of dividends <u> ($1000)</u>
Net financing cash flows $5000
Receipt of $10000 relates to operating cash flows as it is cash receipt in the ordinary course of business
Payment to suppliers of $5000 is an operating cash flow as well as suppliers are paid for supplying the items that the business deals in, same applies to payment to workers of $2000.
Lastly, the payment for machinery of $8000 relates to investing activities of the business as it an expenditure incurred to generate more returns.
Answer:
$15,699.54
Explanation:
The computation of the account balance after 10 years from today is shown below:
= Future value of amount deposited today × (1 + interest rate)^number of years + Future value of amount deposited two years × (1 + interest rate)^number of years + Future value of amount deposited three years × (1 + interest rate)^number of years
= $1,300 × (1 + 8.1%)^10 + $3,200 × (1 + 8.1%)^8 + $4,000 × (1 + 8.1%)^7
= $2,832.70 + $5,966.99 + $6,899.85
= $15,699.54