You multiply 3 by 120 to get $360 the answer is b. $360
Answer:
$54.35
Explanation:
The computation of the price per share of the common stock is shown below:
= Next year dividend ÷ (Required rate of return - growth rate)
where,
Next year dividend is
= $3.23 + $3.23 × 4.2%
= $3.23 + 0.13566
= $3.37
And, the other items would remain the same
So, the price per share is
= $3.37 ÷ (10.4% - 4.2%)
= $3.37 ÷ 6.2%
= $54.35
Answer: sorry i took long
3. the time lost looking at both items
4. The cost of growing peppers, compared to the cost of growing tomatoes.
5.The net value to Kendra of going to Samuel's house to play games.
6. $150
9. The producers decide what should be produced.
10. Producers decide what should be produced.
11. property rights - producers can own or rent the building they manufacture in
12. A student learns to make web pages and starts making websites for local small businesses.
13. a personal computer or tablet used to access the internet
14. the decrease of pollution in the city
Answer:
Projects E,F and G should NOT be considered.
Optimal Capital is $5,750,000
Explanation:
The accept-or-reject rule, using the IRR method, is to acceptthe project if its Internal Rate of Return (IRR) is higher than theWeighted Average Cost of Capital(k) [r>k]. The project shall berejected if its internal rate of return is e lower than theWeighted Average Cost of Capital cost of (r<k)
Accept if r>k
Reject if r<k
Mayaccept if r = k
If the Weighted Average Cost of Capitl (WACC) is less than IRRrate, then the project has positive NPV; if it is equal to IRR, theproject has a Zero NPV, and if it is greater than the IRR, theproject has negative NPV.
The projects should be accepted as the rate of return on theproject is higher than the WACC(10.8%) which means that theprojects will be profitable as the returns are higher than the costof the project (capital). Considering this projects E,F and G should NOT be considered.
And considering the sizes the Optimal Capital is $5,750,000 (the addition of sizes of all projects)
Tickets are things you use to go into theme parks
