Answer:
Explanation:
If, in a monopoly market, the demand for a product is
p = 140 − 0.50x
and the revenue function is
R = px,
where x is the number of units sold, what price will maximize revenue?
The revenue function R=x(140-0.50x)
=140x-0.50x ^ 2
In a monopoly revenue is maximized when marginal revenue is zero.
DR/dx=0= 140x-0.50x ^ 2
x=140
When x=140 the demand =140-(140*0.5) is 70.
The revenue will be 140*70= $9,800.
No. Someone can not sell a car legally if it is not registered to their name.
Answer:
(a) 27.35%
(b) 2.57%
Explanation:
Given that,
Ending price = $141
Initial price = $113
Dividend = $2.90
(a) Percentage total return %:
= [(Ending price - Initial price) + Dividend] ÷ Initial price
= [($141 - $113) + $2.90] ÷ $113
= 0.2735 or 27.35%
Therefore, the percentage total return 27.35%.
(b) Dividend yield:
= Dividend ÷ Price
= $2.90 ÷ $113
= 0.0257 or 2.57%
Answer: You would tend to sing the praises of the professor associated with your University, you would want to play the familiarity card to others of how you might know him because he teaches in your University.
Explanation:
There are two things involved in these scenario, one of them is that you would tend to sing the praises of the professor associated with your University, you would want to play the familiarity card to others of how you might know him because he teaches in your University.
The second is that you would be inquisitive about the other professor and want to know more about his profile.
But in most cases the familiarity aspect happen more than the other.
