<span>$41
Given a discount rate, the present value (PV) of money you expect to receive in the future (FV) at a specified interest rate (R) for a specified number of periods (N) is
PV = FV/(1+R)^N
So let's plug in the known values and solve.
PV = 45/(1+0.10)^1
PV = 45/(1.10)^1
PV = 45/1.10
PV = 40.90909091
Rounding to the nearest dollar gives $41</span>
Answer:
I would create a job by, getting the requirements for the job, I would try getting other people to help me and to work with me. That's how I would create a job and the most important part, create a name for the job.
Answer:
B. Portfolio B with E(R)=13% and STD=18%
Explanation:
The computation is shown below;
Reward to risk ratio = (15% - 5%) ÷ 20% = 0.5
The porfolio should be in line i.e.
= 0.05 + 0.5 × standard deviation
For portfolio A
= 0.05 + 0.5 × 25
= 17.5%
For portfolio C
= 0.05 + 0.5 × 1
= 5.5%
Portfolio B, the std is 18%
So,
= 0.05 + 0.5 × 18%
= 14%
Answer:
No it wont have enough money to build a warehouse in two years.
Explanation:
Firstly we are given that the warehouse is $1 million so the company needs to save this amount of money in two years time.
We know that the company has invested $500000 to date therefore we need to calculate if this $50000 per quarter investment will cover the the other portion for $500000 to meet the warehouse cost of $1 million so we will use the future value annuity formula to calculate this which is :
Fv = C[((1+i)^n -1)/i]
where Fv will be the future value after two years of the $50000 investment
C is the periodic payment of $50000
i is the interest rate per period which is 6% per quarter
n is the number of periods the payment is done here it is 4 x 2years= 8 periods / investments of $50000 that will be done.
thereafter we substitute on the above formula:
Fv = 50000[((1+6%)^8 - 1)/6%]
Fv = $494873.40
then we combine this amount to $500000 to see if it reaches $1 million
$494873.40+ $500000 = $994873.40 which is close to the warehouse cost of $1 million but it does not reach it so the company wont have enough money to purchase the warehouse.
Answer:
a ) Probability of default of debt over the time to maturity is 12.92%
(b ) Expected loss: $39.53
(C ) Present value of expected loss is $45.59
Explanation:
a ) Probability of default of debt over the time to maturity is 12.92%
(b ) Expected loss: $39.53
(C ) Present value of expected loss is $45.59.
Values calculated as shown in my detailed step by step answer at the attachment.
please kindly refer to attachment.
