Answer:
Present value (P) = $4,000
Interest rate (r) = 6% = 0.06
Number of years (n) = 5 years
FV = P(1 + r)n
FV = $4,000(1 + 0.06)5
FV = $4,000(1.06)5
FV = $4,000 x 1.338225578
FV = $5,353
Explanation:
The future value of the investment is a function of present value multiplied by 1 + interest rate raised to power number of years.
Answer:
Required return =10.1%
Explanation:
required return price is given by following relation

from the above information
dividend payable next year is = $3.05
current stock price = $$49.70
growth rate = 4.00%
putting all value to get required return

Required return = 0.101
Required return =10.1%
To know how much will be you collection worth when you retire
in the year 2064, we will use the formula of the future value or FV.
To find the FV of a lump sum, we use:
<span>
FV = PV(1 +r<span>)^t where,</span>
t = 2064 – 1952 = 112
r = 4.5 x 100 = 0.45
PV = $54
Solution:
t<span>FV = $54(1.045)^112 = $7471.68</span></span>
Answer:
(d) Identifying distractions.
Explanation:
Distraction is the process of diverting the attention of an individual or group from a desired area of focus and thereby blocking or diminishing the reception of desired information. Also distractions can come form both external sources and internal sources. Dante's is external and he was able do identify it and got a solution.
Answer:
D: The accept/reject decision depends on the firm's risk-adjustment policy. If Norris' policy is to increase the required return on a riskier-than average project to 3% over rs, then it should reject the project
Explanation:
Please refer the complete question:
Which of the following statements is correct?
a. The project should definitely be accepted because its expected return (before any risk adjustments) is greater than its required return.
b. The project should definitely be rejected because its expected return (before risk adjustment) is less than its required return.
c. Riskier-than-average projects should have their expected returns increased to reflect their higher risk. Clearly, this would make the project acceptable regardless of the amount of the adjustment.
d. The accept/reject decision depends on the firm's risk-adjustment policy. If Norris' policy is to increase the required return on a riskier-than-average project to 3% over rS, then it should reject the project.
e. Capital budgeting projects should be evaluated solely on the basis of their total risk. Thus, insufficient information has been provided to make the accept/reject decision.