Answer:
Project A's payback period = 2.23 years
Project B's payback period = 3.3 years
Explanation:
project A project B
initial investment $290,000 $210,000
useful life 6 years 11 years
yearly cash flow $83,653 + $46,500 $46,000 + $17,727
= $130,153 = $63,727
salvage value $11,000 $15,000
payback period $290,000 / $130,153 $210,000 / $63,727
= 2.23 years = 3.3 years
I would try accepting the cat slowly just by like talking to her every now and then, or getting a stuffed animal that looks like the bunny to try talking to
<span>Basically "Opportunity cost" is what you're going to lose (or have a potential to lose) if you chose a different action than what you're presented with. In the example, you're working for $15 an hour, but if you decide instead to skip a pratrice to go to the fair you're losing out of the $15 an hour you'll be paid and have to pay $9 to go to the fair. All total, you're opportunity costs for that will be $24 (fifteen you would have made plus the nine dollar fee.) This is also assuming, of course, they don't fire/dock you for just skipping work.</span>
Answer:
$69,000
Explanation:
Percentage of shares owned by ABC in Teal's company = 30%
This is an example of equity method investment , and a portion of the attributable income at the end of the year is earned and added to the initial stock.
Attributable income is the remaining income after dividends have been settled.
<u>Workings</u>
The opening carrying value of the shares on ABC balance sheet = 60,000
Profit made at the end of the period = 40,000
Dividends paid = 10,000
Attributable income to share holders = 40000-10000 = 30,000
ABC portion of attributable profit = 30000*30% = 9,000
Carrying value at the end of the year = opening carrying value + portion of the attributable profit
=60000+9000=69000
Answer:
Total FV= $29,335.25
Explanation:
<u>First, we need to calculate the future value of the initial investment ($2,500) using the following formula:</u>
FV= PV*(1 + i)^n
PV= $2,500
i= 0.0075
n=10*12= 120 months
FV= 2,500*(1.0075^120)
FV= $6,128.39
<u>Now, the future value of the $1,500 annual deposit:</u>
FV= {A*[(1+i)^n-1]}/i
A= annual deposit
We need to determine the effective annual rate:
Effective annual rate= (1.0075^12) - 1= 0.0938
FV= {1,500*[(1.0938^10) - 1]} / 0.0938
FV= $23,206.86
Total FV= $29,335.25
