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almond37 [142]
2 years ago
9

Railway Cabooses just paid its annual dividend of $4.70 per share. The company has been reducing the dividends by 12.8 percent e

ach year. How much are you willing to pay today to purchase stock in this company if your required rate of return is 15 percent?
Business
1 answer:
STALIN [3.7K]2 years ago
5 0

Answer:

The maximum that should be paid for the stock today is $14.74

Explanation:

To calculate the price of the stock today, we can use the constant growth model of DDM. The DDM values a stock based on the present value of the expected future dividends from the stock. The formula for price today under the constant growth model of DDM is,

P0 = D0 * (1+g)  /  (r - g)

Where,

  • D0 is the dividend today
  • g is the constant growth rate
  • r is the required rate of return

As the growth rate in this case is negative, so we will enter the negative g.

P0  =  4.7 * (1 - 0.128) / (0.15 + 0.128)

P0 = $14.74244604 rounded off to $14.74

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The Heinlein and Krampf Brokerage firm has just been instructed by one of its clients to invest $250,000 of her money obtained r
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Answer: provided in the explanation segment

Explanation:

step by step process followed according.

The following is assumed as the decision variables:

a = Value of Dollars invested in Municipal Bonds

b = Value of Dollars invested in Thompson Electronic Inc

c = Value of Dollars invested in United Aerospace Corp

d = Value of Dollars invested in Palmer Drugs

e = Value of Dollars invested in Happy Days Nursing Home

Objective or Goal Function:

Maximize M = 5.3 a + 6.8 b + 4.9 c + 8.4 d + 11.8 e

Subjected to the conditions or constraints:

Constraint 1: Amount came from selling land in Ohio

a + b + c + d + e <= 250000

Constraint 2: Municipal bonds must be at least 20% of the total investments, hence

a >= 0.2 (a+b+c+d+e)

Constraint 3: Electronic + Drug + Aero Space must be at least 40 % of the total funds, hence

b + c + d >= 0.4 (a + b + c + d + e)

Constrain 4: e <= 0.5 a

All these decision variables must be non negative. That is:

a >= 0, b >= 0,c >= 0, d >= 0, and e >= 0

Open Excel, Click the Data menu in the main menu bar

click Solver on the top right corner just below the Data Analysis

Enter the above formulae in objective cells

Now, in the set objective box, enter the cell reference of the cell having the formula

It is asking you to set the Target cell , equal to Maxima or Minima

Once the values are formed in to an augmented matrix, can formulate it as a Linear Programming (LP) model

Tabulate those values and follow the North West corner method to climb down like a ladder

Start at the cell c11, check the neighbors c12 and c21 - if you can fit the values satisfying the constraints, fit it there - if not climb down to c22 and repeat the same for the neighbors of the new cell - viz c23 and c32 and then climb down to c33 and repeat the same untill the results is obtaine

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