Answer:
current share price = $85.96
Explanation:
Find the PV of each dividend
PV= FV / (1+r)^t
r= required return
t= total duration
PV(D1) = 18 / (1.14)= 15.78947
PV(D2) = 14 / (1.14^2) = 10.77255
PV(D3) = 13 / (1.14^3) = 8.774630
PV(D4) = 7.50 / (1.14^4) = 4.44060
PV(D5 onwards) is a two-step process, first PV of growing perpetuity;
PV(D5 onwards) at yr4 =[7.50*(1+0.04) ] / (0.14-0.04) = 78
second, finding PV today ; PV(D5 onwards) at yr 0 = 78 / (1.14^4) = 46.18226
Add the PVs to get the current share price = $85.96
Answer:
8.60%
Explanation:
We use the MM proposition II with taxes

ra 0.125
D 5000
E 9600 (14,600 assets = 5,000 liab + equity)
rd ??
taxes 0.34
re 0.1384
We set p the formula and solve:





rd = 0.860181818 = 8.60%
Based on the scenario above, the economic concept which Frakie is faced with is OPPORTUNITY COST. Opportunity cost refers to a benefit or value that a person could have received but which he gave up in order to take another course of action. Thus, an opportunity cost represents an alternative given up when a decision is made.
Question
you are a consultant to a firm evaluating an expansion of its current business. The cash flow forecasts (in millions of dollar) for the project as follows:
Year cashflow
0 -100
1-10 15
0n the basis of the behavior of the firm's stock, you believe that the beta of the firm is 1.30. Assuming that the rate of return available on risk-free investments is 5% and that the expected rate of return on the market portfolio is 15% what is the net present value of the project
Answer:
NPV= -$32.58
Explanation:
The net present value of the investment is the cash inflow from the investment discounted at required rate of return. The required rate of return can be determined using the the formula below:
Ke= Rf +β(Rm-Rf)
Ke =? , Rf- 5%,, Rm-15%, β- 1.30
Ke=5% + 1.30× (15-5)= 18%
The NPV = Present value of cash inflow - initial cost
= A×(1-(1+r)^(-10)/r - initial cost
A- 15, r-18%
NPV = 15× (1-1.18^(-10)/0.18 - 100= -32.58
NPV = -$32.58
Answer:
Explanation:
For computing the demand for each sale, first we have to compute the average sale for each season which is show below:
Average sale in fall = (240 + 260) ÷ 2 = 250
Average sale in winter = (340 + 300) ÷ 2 = 320
Average sale in spring = (140 + 160) ÷ 2 = 150
Average sale in summer = (320 + 240) ÷ 2 = 280
Demand for next fall = (250 ÷ 1,000) × 1,200 = 300
Demand for next winter = (320 ÷ 1,000) × 1,200 = 384
Demand for next spring = (150 ÷ 1,000) × 1,200 = 180
Demand for next summer = 1,200 - (300+384+180) = 336