Answer:
The stock will trade for 4.30 dollars in the market
Explanation:
The stock will be valued at the discounted value of their future cash flow.
w calculate the cas flow by multiplying by the grow rate given.
Then we discount using the present value of a lump sum:
Maturity $0.5000
time 3.00
rate 0.18
PV 0.30
Then, for the entire of the dividend after year 6th we use the gordon model:
dividends / (rate - grow) and then we discount that

Y# Cashflow Discounted
0 0
1 0
2 0
3 0.5 0.304315436
4 0.825 0.425525822
5 1.36125 0.595014921
6 1.4565375 2.971555503
Total 4.296411682
Answer:
The ticket price that maximizes revenue is $18.10
Explanation:
Hi, first we need to construct the revenue equation in terms of the additional dollar charge (that would be X). That is:


So we expand it:


This is a parabola, and we need to find its vertex, which in our case that would be the maximum additional dollar charge in order to obtain the highest revenue possible, to find the vertex, we need to consider that:

And to find the X-coordenate we have to use the following equation.

In our case, A= -65; B= 1,247.5, so, all should look like this:

That means, we need to make 9.6 increments of $1 in order to obtain the max revenue possible, therefore, the price would be
Price = $8.50 + $1(9.6)= $8.50 + $9.6 =$18.10
Best of luck.
<span> is an inventory </span>strategy<span> companies employ to increase efficiency and decrease waste by receiving goods only as they are needed in the production process, thereby reducing inventory costs.</span>
To solve:
Percentage of preferred stock outstanding = 5.5%
Price per share = $48
Price of preferred stock = (.055 x $100)/$48
Price of preferred stock = .1146
To turn into a percentage:
% = (.1146)(100)
11.46%
Usually it isn't done much, because of the penalty of bad grades, and because frankly, the professors have seen it before, and therefore, only the boldest would consider it.