Answer:
The answer is 30%
Explanation:
Solution
Given that:
Project A
Project A costs = $350
Cash flows =$250 and $250 (next 2 years)
Project B
Project B costs =$300
Cash flow = $300 and $100
Now what is the crossover rate for these projects.
Thus
Year Project A Project B A-B B-A
0 -350 -300 -50 50
1 250 300 -50 50
2 250 100 150 -150
IRR 27% 26% 30% 30%
So,
CF = CF1/(1+r)^1 + CF2/(1+r)^2
$-50 = $-50/(1+r)^1 + $150/(1+r)^2
r = 30%
CF = CF1/(1+r)^1 + CF2/(1+r)^2
$50 = $50/(1+r)^1 + $-150/(1+r)^2
r = 30%
Hence, the cross over rate for these project is 30%
Note:
IRR =Internal rate of return
CF =Cash flow
r = rate
Answer:
The computation is shown below:
Explanation:
The computation is shown below:
For weighted cost of each source of capital is
Debt:
= Cost of debt × Weight of debt
= 9% × 50%
= 4.5%
Equity
= Cost of equity × weight of equity
= 16% × 0.15
= 2.4%
Preferred stock
= Cost of preferred stock × weight of preferred stock
= 12.50% × 35%
= 4.375%
Now the weighted average cost of capital is
= 4.5% + 2.4% + 4.375%
= 11.275%
Therefore in the first part we multiplied the cost with the weight of each source of capital
And, then we add the all answers
Answer:
The project is worth $2,738.57.
Explanation:
Giving the following information:
You have been offered a project paying $300 at the beginning of each year for the next 20 years. The rate of return is 9%.
To calculate the present value, first, we need to calculate the final value:
FV= {A*[(1+i)^n-1]}/i
A= annual pay= 300
n= 20
i= 0.09
FV= {300*[(1.09^20)-1]}/0.09
FV= $15,348.06
Now, we can calculate the present value:
PV= FV/(1+i)^n
PV= 15,348.06/1.09^20= $2,738.57
Answer:
Explanation:
1) The total cost of reducing runoff if the farmers are not allowed to trade permits is:
total loss = farmer A' loss + farmer B's loss
where:
- farmer A's loss = (100 - 50) x $25 = $1,250
- farmer B's loss = (100 - 50) x $50 = $2,500
total loss = $1,250 + $2,500 = $3,750
2) The total cost of reducing runoff if the farmers are allowed to trade permits is:
Since farmer A will be willing to sell his permits to farmer B for a price that is ≥ $25 and ≤ $50, the total cost of reducing runoff is $2,500.
If farmer A sells his runoff permit at a price higher than $25 his costs will decrease but farmer B's costs will increase, so any gain due to price change is offset by the other farmer's loss.
