Answer: Option (d) is correct.
Explanation:
Correct option: Market price is greater than marginal cost.
In a perfectly competitive market, there are large number of buyers and sellers. So, price is determined by the market forces.
At a point of profit maximization, price is equal to the marginal cost and we have to maximize the difference of the total revenue and total cost. It was not seen in a perfectly competitive market that the price is above the marginal cost at a profit maximizing point.
Therefore, option (d) is not true.
Answer:
$50.67 per share
Explanation:
using the discounted cash flow model, we can determine Arras's total value:
CF₀ = $7.6
CF₁ = $7.98
CF₂ = $8.379
CF₃ = $8.79795
CF₄ = $9.2378475
CF₅ = $9.699739875
CF₆ = $9.893734673
we must first find the terminal value at year 5 = $9.893734673 / (7% - 2%) = $197.874694
now we can discount the future cash flows:
firm's value = $7.98/1.07 + $8.379/1.07² + $8.79795/1.07³ + $9.2378475/1.07⁴ + $9.699739875/1.07⁵ + $197.874694/1.07⁵ = $7.458 + $7.319 + $7.182 + $7.048 + $6.916 + $141.081 = $177.004 million
the shareholders' share of the firm's value = $177.004 million - $25 million = $152.004 million
price per share = $152.004 million / 3 million shares = $50.668 ≈ $50.67 per share
Answer:
RE decrease: 1,960,000
Explanation:
Retained earnings will decrease for the total amount of the dividends.
<u>stocks dividends</u>
560,000 shares
10% stock dividends: 560,000 x 10% = 56,000 shares
56,000 x $30 = 1,680,000 stock dividends
<u>cash dividends:</u>
560,000 x 0.50 per share = 280,000 cash dividends
Total dividends: 1,680,000 + 280,000 = 1,960,000
that will be the RE decrease
Answer:
Between 7.8 and 12 Years
Explanation:
The modified duration of a portfolio is defined as a weighted average in the modified duration of an individual bonds. Therefore it will lie between the extreme values of the modified duration of the bonds in portfolio so that the weights are all positive.
In the context, the modified duration lies between 7.8 years and 12 years as the modified duration would always lie between the lowest modified duration and the highest modified duration of any bonds in a portfolio. Therefore the weights are value that will lie between these two years.
