Answer: The correct answer is "Net income plus depreciation and amortization, excluding gains or losses from sales of property".
Explanation: The funds from operations (FFO) for a REIT is roughly equal to the <u>Net income plus depreciation and amortization, excluding gains or losses from sales of property.</u>
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Hi there
units were transferred to the finished goods inventory during february
5,200+740−440
=5,500...answer
Good luck!
Answer:
The correct option is;
a. Competitors's price + Fudge Factor
Explanation:
Product pricing consideration involve considering prices that are either high, medium range or low priced which make up the high end, middle, and low price pricing strategies
The high end pricing strategy involves finding out the amount the consumer is willing and has capacity to pay for and fixing the price at that range
The low price, pricing strategy is cost based with addition of an extra amount above the calculated cost
The medium pricing strategy is based on the competitive pricing, whereby the basis of pricing is the price of the competing product and the price of the product is the competitors price plus or minus a Fudge factor.
Answer:
Factorization of the expression = [m - 8n²][m + 8n²]
Explanation:
Given expression;
m²- 64n⁴
Find:
Factorization of the expression
Computation:
m²- 64n⁴
m²- [(8n²)]²
Using formula;
a² - b² = (a + b)(a - b)
By putting value in above formula;
So,
Factorization of the expression = m²- [(8n²)]²
Factorization of the expression = (m)²- [(8n²)]²
Factorization of the expression = [m - 8n²][m + 8n²]
Answer:
$929 approx
Explanation:
<u>Assumption</u>: <u>Since face value of the bond is not provided, it has been assumed to be $1000 and solved accordingly.</u>
The present value of a bond i.e bond price is the sum total of the present value of it's future coupon payments in addition to redemption value, both discounted at yield to maturity rate. It is expressed as
where, = Present Value of the bond
C = Annual coupon payment
YTM = Yield to maturity rate
n = No of years to maturity.
Here, C = $55 (assumed par value of each bond as $1000)
YTM = 7.25% per annum
n = 5 years
Putting these values in above equation, we get,
Hence, 4.073 × 55 + 1000 × 0.7047
= $929 approx
Hence, Pierre should pay less than it's face value for such a bond.