Solution
S = 15 x
x 
Total cost, T = wL + rC = 50L + 100C
Total revenue, R = Output price (P) x Quantity = P x 15 x
x 
(a)
Optimization problem will be:
Max R = P x 15 x
x 
Subject to T = 50L + 100C
(b) When S = 50,000
Cost is minimized when (MPL / MPC) = w / r
MPL =
R /
L = P x 15 x 0.2 x
= P x 3 x 
MPC =
R /
C = P x 15 x 0.8 x
= P x 12 x 
MPL / MPC = (3/12) x (C / L) = 50/100
C / 4L = 1/2
4L = 2C
2L = C
Substituting in production function,
15 x
x
= S
15 x
x
= 50,000
15 x
x
x
= 50,000
L = 50,000 / (15 x 20.8)
L = 1,914.50
C = 2L = 3,829.00
Total cost ($) = 50 x 1,914.50 + 100 x 3,829.00 = 95,725.00 + 382,900 = 478,625.00
Note: This optimization problem can be solved without using Solver too, as shown here.
Answer:
The correct answer is Brand Loyalty.
Explanation:
Brand loyalty is one of the factors that most helps explain why consumers choose one brand or another among all the options offered by the market. According to Jensen and Hansen (2006), the organizations with the most loyal customers have a high market share, which in turn translates into greater profitability. This explains, in part, the growing interest that is evident today in the study of this topic.
B offered to sell a boat to C for $35,000. C’s response stated “I accept your offer but I will also need the boat moved to my boat slip at the same marina.” in this there is no contract
I think it’s a, sorry if I’m wrong though
Answer:
a.
r = 0.06697 or 6.697% rounded off to 6.70%
b.
r = 0.1202 or 12.02%
Explanation:
a.
Using the constant growth model of dividend discount model, we can calculate the price of the stock today. The DDM values a stock based on the present value of the expected future dividends from the stock. The formula for price today under this model is,
P0 = D0 * (1+g) / (r - g)
Where,
- D0 * (1+g) is dividend expected for the next period /year
- r is the required rate of return or cost of equity
Plugging in the values for P0, D0 and g in the formula, we can calculate the value of r to be,
76 = 0.5 * (1+0.06) / (r - 0.06)
76 * (r - 0.06) = 0.53
76r - 4.56 = 0.53
76r = 0.53 + 4.56
r = 5.09 / 76
r = 0.06697 or 6.697% rounded off to 6.70%
.
Using the CAPM, we can calculate the required/expected rate of return on a stock. This is the minimum return required by the investors to invest in a stock based on its systematic risk, the market's risk premium and the risk free rate.
The formula for required rate of return under CAPM is,
r = rRF + Beta * (rM - rRF)
Where,
rRF is the risk free rate
rM is the market return
r = 0.059 + 1.2 * (0.11 - 0.059)
r = 0.1202 or 12.02%