To professionally address it from a honest and clear point of view. Hope this helps:)
Answer:
$3.68 per share
Explanation:
Lisa Lasher purchases 400 shares of stock on margin at the price of $21 per share
The margin requirement is 50%
= 50/100
= 0.5
The first step is to calculate the amount of money invested
= $21×400×0.5
= $4,200
The amount in which the stock must rise to inorder for Lisa to realize a 35% return on invested funds can be calculated as follows
= 35/100×4,200
= 0.35×4,200
= $1,470
$1470/400 shares
= $3.68 per share
Hence the stock must rise to $3.68 per share for Lisa to realize a 35% return on her invested funds
Answer:
To maximize revenue based on current capacity, The Stadium Manager should set Premium Price for tickets.
Explanation:
If your aim is to maximize revenue based on the capacity of the stadium, Premium Price is your surest best.
Premium pricing is a type of pricing which involves establishing a price higher than your competitors to achieve a premium positioning.
You will attract the right kind of customers and when you set a premium price, you have raised the bar of expectation from your customers.
This will push the stadium to upgrade their customer service, their operations and delivery.
If this method is carried out properly by establishing club memberships and other marketing incentives, you will retain these premium customers and maximize revenue.
Answer:
Option d
Explanation:
Command economies also recognized as a planned economy have as their core tenet that national government administrators own or operate a business within a nation.
A command economy refers to the mechanism in which the government determines what products should be manufactured, how much should be manufactured and the value at which the products are offered for sale, rather than the free market.
Thus, from the above we can conclude that the correct option is D.
Answer:
The price of the stock today is $54.61
Explanation:
The stock of this company pays a constant dividend for a defined period of time after equal intervals. Thus, it is just like an annuity. To calculate the price of such a stock, we will use the present value of annuity formula:
Assuming that the dividend is paid at the end of the period.
Present Value of Annuity = Dividend * [(1 - (1+r)^-n) / r]
Where,
- r is the required rate of return
- n is the number of years of annuity
The price of the stock today is,
P0 = 8.45 * [(1 - (1+0.13)^-15) / 0.13]
P0 = $54.607 rounded off to $54.61
