Answer: $920,000
Explanation:
Given the following :
Beginning balance = $800,000
Brown's earning = $600,000
Casg Dividend = $200,000
Dexter's portion of brown's outstanding shares = 3000/ 10000 = 0.3
Therefore, Dexter's investment account is as follows :
Beginning balance + (earning × 0.3) - (Dividend × 0.3)
$800,000 + ($600,000 × 0.3) - ($200,000 × 0.3)
$800,000 + $180,000 - $60,000
$980000 - $60000 = 920000
Answer
The answer and procedures of the exercise are attached in the following archives.
Step-by-step explanation:
You will find the procedures, formulas or necessary explanations in the archive attached below. If you have any question ask and I will aclare your doubts kindly.
Answer:
top management's attitude toward decentralized operating structures.
Explanation:
Answer:
a. It is an output of the Validate Scope process.
Explanation:
We can define project scope statement as a tool which is used to manifest the main deliverables of project which includes the major milestones, all requirements, constraints and assumptions. It describes, in detail, the project’s deliverables and the work required to create those deliverables. It also provides a common understanding of the project scope among project stakeholders. It may contain explicit scope exclusions that can assist in managing stakeholder expectations. It is an output or the result of scope process not the validate scope process, therefore, all other options are correct while option "a" is not true.
Answer:
$1,060.75
Explanation:
the yield to maturity of the second bond is to 4% semiannual or 8.16% effective annual rate.
so we have to calculate the quarterly interest rate that yields an effective annual rate of 8.16%:
0.0816 = (1 + i)⁴ - 1
1.0816 = (1 + i)⁴
⁴√1.0816 = ⁴√(1 + i)⁴
1.0198 = 1 + i
i = 0.019804 = 1.9804%
now we must discount the first bond using that effective interest rate:
PV of face value = $1,000 / (1 + 4%)²⁰ = $456.39
PV of first 20 coupon payments = $20 x 16.38304 (PV annuity factor, 1.9804%, 20 periods) = $327.66
now we must find the value of the last 20 coupon payments but at the end of year 5 = $25 x 16.38304 = $409.58. Then we calculate the PV = $409.58 / (1 + 4%)¹⁰ = $276.70
the bond's current market value = $456.39 + $327.66 + $276.70 = $1,060.75
