Answer:
At what price is revenue maximum?
- $13 and $12 per unit (maximum revenue $156,000)
What is the maximum revenue and how many sets of headphones should the company expect to sell?
Write your conclusions in a sentence.
- When the price is higher than $12 per unit, demand is elastic, which means any decrease in price will result in a larger proportional increase in quantity demanded. This in turn increases total revenue. Below $12 per unit, demand is inelastic, which means that a decrease in price will result in a smaller increase in quantity demanded.
Explanation:
price quantity demanded total revenue
$20 5000 $100000
$19 6000 $114000
$18 7000 $126000
$17 8000 $136000
$16 9000 $144000
$15 10000 $150000
$14 11000 $154000
<u>$13 12000 $156000
</u>
<u>$12 13000 $156000
</u>
$11 14000 $154000
$10 15000 $150000
$9 16000 $144000
$8 17000 $136000
$7 18000 $126000
$6 19000 $114000
$5 20000 $100000
$4 21000 $84000
3 22000 $66000
2 23000 $46000
1 24000 $24000
Answer:
The present value of the dividends to be paid out over the next six years if the required rate of return is 15 percent is $6.57
Explanation:
Solution:
Given that
The present value =∑ ⁿ t=1 cf/ (1 +r)t
where cf= cash flow
r =the required rate of return
t = the number of years
Now
The present value will be:
cf₁/(1+r)^1 + cf₂/(1 +)^2 + cf₃/(1+r)3 + cf₄/(1 +r)^4) + cf₅/(1 +r)^5 + cf₆/(1+r)^6
Hence,
cf₁, cf₂ cf₃ = 0 as the firm does not expect to pay dividend in the next three years
Note: Kindly find an attached document of the part of the solution to this given question
Answer:
D) increase at a faster rate than the costs associated with those sales.
Explanation:
If the break even point was reached during the 20th day of the month, then any revenue generated during the remaining 10-11 days will increase net profits. The amount of net profit increase will be determined by the contribution margin of each service provided. The contribution margin = net sales - variable costs. Since the fixed costs have already been covered, the contribution margin will be equal to the net profit.
