Answer:
The 1-year HPR for the second stock is <u>12.84</u>%. The stock that will provide the better annualized holding period return is <u>Stock 1</u>.
Explanation:
<u>For First stock </u>
Total dividend from first stock = Dividend per share * Number quarters = $0.32 * 2 = $0.64
HPR of first stock = (Total dividend from first stock + (Selling price after six months - Initial selling price per share)) / Initial selling price = ($0.64 + ($31.72 - $27.85)) / $27.85 = 0.1619, or 16.19%
Annualized holding period return of first stock = HPR of first stock * Number 6 months in a year = 16.19% * 2 = 32.38%
<u>For Second stock </u>
Total dividend from second stock = Dividend per share * Number quarters = $0.67 * 4 = $2.68
Since you expect to sell the stock in one year, we have:
Annualized holding period return of second stock = The 1-year HPR for the second stock = (Total dividend from second stock + (Selling price after six months - Initial selling price per share)) / Initial selling price = ($2.68+ ($36.79 - $34.98)) / $34.98 = 0.1284, or 12.84%
Since the Annualized holding period return of first stock of 32.38% is higher than the Annualized holding period return of second stock of 12.84%. the first stock will provide the better annualized holding period return.
The 1-year HPR for the second stock is <u>12.84</u>%. The stock that will provide the better annualized holding period return is <u>Stock 1</u>.
Answer:
The accounting profit is $30,000.
Explanation:
The implicit cost of running the restaurant is the opportunity cost of giving up a salary of $40,000 per year working as a chef.
The revenue earned from the restaurant is $100,000.
The explicit costs is
= $50,000 + $20,000
= $70,000
An accountant will consider only the accounting cost or explicit cost in the calculation of profits.
Accounting profit
= Total revenue - Explicit costs
= $100,000 - $70,000
= $30,000
Answer:
1. 20 units
2. $600
Explanation:
1. 
MC = 4q
Price, P = $80
For maximizing profits,
Marginal cost = Price of the commodity
4q = 80
q = 20 units
= 200 + 800
= 1,000
2. Profit = Total revenue - Total cost
= (Price × Quantity) - TC
= (80 × 20) - $1,000
= $1,600 - $1,000
= $600
3. We know that the firm in the short run will be produce at a point where total revenue is greater than the total variable cost
Average variable cost = variable cost ÷ quantity
= 2Q
MC = 4Q
Here, MC is greater than AVC at any given point.
so in the short run firm will producing short run positive profit.
Interdependent fits here group members can work well alone, but also come together
