Answer:
Alpha
Beta
Delta
Epsilon
Zeta
Explanation:
The customers list should be updated and sorted periodically to identify regular customers and those customers with big orders. There are many customers in the list and the list is not sorted according to alphabetical order. Those customers which account for more than or at least 5% of total trade are Alpha, Beta, Delta, Epsilon and Zeta. These are place first in list among other customers.
A. A long-term loan usually requires a low debt-to-income ratio.
B. A long-term loan usually has a lower total cost.
C. A long-term loan usually has a lower interest rate.
D. A long-term loan usually requires no credit check.
One of the major advantages of taking a long-term loan is that a long-term loan usually has a lower interest rate. Therefore (C) is the correct option.
A long-term loan is a financial instrument with a one-year maturity. Both private and public institutions are accepting applications for this loan. Collateral is generally needed for long-term loans.
The loan's interest rate is lower than that of a short-term loan because it must be repaid over a three-to ten-year period.
Therefore, (C) is the correct option.
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Answer:
$164,400
Explanation:
Calculation to determine What amount of cash disbursements for insurance would be reported in Sheridan's 2021 net cash provided by operating activities presented on a direct basis
Using this formula
Cash disbursements for insurance =2021 prepaid insurance +Insurance expense-BOY prepaid insurance
Let plug in the formula
Cash disbursements for insurance=$192,000+ $62,000-$89,600
Cash disbursements for insurance=$164,400
Therefore the amount of cash disbursements for insurance that would be reported in Sheridan's 2021 cash provided by operating activities presented on a direct basis is $164,400
Answer:
Current assets - $1,900,000
Explanation:
The computation of the construction account balance is shown below:
= Cost incurred + gross profit - progress billings
where,
Gross profit = Revenue - cost incurred
The revenue = (Cost incurred ÷ total cost) × completion cost
= ($5,400,000 ÷ $9,000,000) × $10,000,000
= $6,000,000
So, the gross profit equal to
= $6,000,000 - $5,400,000
= $600,000
Now put these values to the above formula
So, the value would equal to
= $5,400,000 + $600,000 - $4,100,000
= $6,000,000 - $4,100,000
= $1,900,000 current assets
Answer:
Explanation:
You need to use the formula to calculate the future value of a constant annual deposit:
Where r is the expected percent return, and n the number of years.
1. For a deposit of $30,800 at the end of each year for the next 11 years, with 7% interest.
You will have saved:
2. For a deposit of $33,300 each year, for the same number of years and with the same interest rate.
You will have saved:
3. For a deposit of $30,800 each year, but with 11 percent interest, for 11 years.
Answer:
The price of the bonds at Janary 1 2018 is $70,824,063
Explanation:
Data:
Face Amount = F = $80,000,000
Time = n = 10 years * 2 (semiannually) = 20 semesters
Yield = r = 12% / 2 (semiannually) = 6% = 0.06
Payment = C = $80,000,000 * 10% / 2 = $4,000,000
Computation:
Bond Price = (C * (1 - (1 + r)^-n) / r) + (F / (1 + r)^n)
Bond Price = ($4,000,000 * (1 - (1 + 0.06)^-20) / 0.06) + ($80,000,000 / (1 + 0.06)^20)
Bond Price = ($4,000,000 * 11.46992) + $24,944,378.15089
Bond Price = $45,879,684.87426 + $24,944,378.15089
Bond Price = $70,824,063
Hope this helps!
a. If you require a risk premium of 8%, how much will you be willing to pay for the portfolio?
b. Suppose the portfolio can be purchased for the amount you found in (a). What will the expected rate of return on the portfolio be?
c. Now suppose you require a risk premium of 15%. What is the price you will be willing to pay now?
d. Comparing your answers to (a) and (c), what do you conclude about the relationship between the required risk premium on a portfolio and the price at which the portfolio will sell?
Answer:
a. If you require a risk premium of 8%, how much will you be willing to pay for the portfolio?
the expected value of our portfolio = ($120,000 x 50%) + ($300,000 x 50%) = $210,000
the current market price of the investment = $210,000 / 1.13 = $185,840.71
discount rate = 5% + 8% = 13%
b. Suppose the portfolio can be purchased for the amount you found in (a). What will the expected rate of return on the portfolio be?
13%, it should be equal to the discount rate
c. Now suppose you require a risk premium of 15%. What is the price you will be willing to pay now?
the current market price of the investment = $210,000 / 1.21 = $175,000
discount rate = 5% + 15% = 20%
d. Comparing your answers to (a) and (c), what do you conclude about the relationship between the required risk premium on a portfolio and the price at which the portfolio will sell?
the higher the risk premium, the lower the market price of the portfolio