That would probably be trade. :)
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:
$2.10
Explanation:
The computation of the cost per equivalent unit for direct material is shown below:
= (Direct material cost + Beginning inventory cost) ÷ (equivalent units for the materials)
where,
Equivalent units would be
= Completed and transferred units + beginning work in progress units + additional units
= 25,000 + 110,000 + 30,000
= 165,000 units
And, all the other things would remain the same
= ($253,000 + $93,500) ÷ (165,000 units)
= $2.10
Since all the units are completed with 100% and we consider it same
Answer:
The expected return that IMI can provide subject to Johnson's risk constraint is 8.5%
Explanation:
Capital Market Line (CML)
Expected return on the market portfolio, E(
) = 12 %
Standard deviation on the market portfolio, σ
= 20%
Risk-free rate, 
= 5%
E(
) = + [ E(
) - ] × ( σ
÷ σ)
= 0.05 + [ 0.12 - 0.05] × (0.10 ÷ 0.20)
= 8.5%
