Answer: He should decline production of the machine.
Explanation:
Analyzing the problem, we can determine if he should proceed or not by calculating the Net present value. That is present value of the machine in terms of perpetuity as it will be used forever and the cost incurred in its production.
Given the following ;
To manufacture $200 = 1 year, meaning
Amount or yearly payment = $200
Cost of machine = $2,000
Interest rate(r) = 11.5% = 0.115
Recall;
Present the value if perpetuity ;
(Payment per period ÷ rate)
= $200 ÷ 0.115 = $1739.13
Net present value = $1,739.13 - $2000 = - 260.87
Given the negative value of NPV, the cost outweighs the benefit, hence, he should decline.
The decision making method that Wilma uses is the bounded rationality. It is a type of decision making with only a short time they acquire in deciding up decisions in which Wilma has been doing in the scenario above. This type of decision making also allows a person to decide with only the few decisions that couldn't suffice them. This decision making is being portrayed in the given scenario above.
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:
decreases
Explanation:
When bonds are sold at a premium, it is sold at a price higher than the par value. For example, if the par value is $100, the bond would be selling at a premium if it is sold at $101. At expiration of the bond's tenor, the price of the bond must equal its par value, so at each each interest payment day, the interest expense decreases
Answer:
$26.05
Explanation:
according to the constant dividend growth model
price = d1 / (r - g)
d1 = next dividend to be paid = d0 x (1 + growth rate)
d0 = dividend that was just paid
r = cost of equity
g = growth rate
1.5 x (1.045^6) / 12 - 4.5 = $26.05
