Answer:
PV= $9,626.49
Explanation:
Giving the following information:
Cash flow= $1,500
Interest rate= 9%
Number of years= 10
First, we will determine the future value, using the following formulas:
FV= {A*[(1+i)^n-1]}/i
A= cash flow
FV= {1,500*[(1.09^10) - 1]} / 0.09
FV= $22,789.395
Now, the present value:
PV=FV/(1+i)^n
PV= 22,789.395/(1.09^10)
PV= $9,626.49
Answer:True
Explanation: In live auctions, buying and selling of items, and bidding on these items, are done face to face by the auctioneer and the bidder. Online auction sites provide platforms for consumers and producers to buy and sell items over the internet.
Online auctions are different. Because these transactions take place online, and are thus automated, when an "offer" to sell an item occurs then it can be taken as an opportunity to negotiate. Interested parties can make bids on the item, with or without a limit, depending on the auctioneer. Then the party with the highest bid wins the item.
Answer:
37.9 days
Explanation:
Given that,
Net sales = $951,000
Beginning accounts receivables = $75,500
Ending accounts receivables = $122,000
Average accounts receivables:
= (Beginning accounts receivables + Ending accounts receivables) ÷ 2
= ($75,500 + $122,000) ÷ 2
= $98,750
Accounts Receivable Turnover:
= Net sales ÷ Average accounts receivables
= $951,000 ÷ $98,750
= 9.63
Average collection period:
= 365 days ÷ Accounts Receivable Turnover
= 365 days ÷ 9.63
= 37.9 days
Answer:
$31.9211
Explanation:
We discount the future two year dividends at the required rate of return
and solve for the present value of the infinite series of dividends growing at 3.6% with the dividend grow model:


PV 33.6
Then we discount this by the two years ahead of time these cashflow start and add them to get the PV of the stock which is their intrinsic market value
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