Question
How would calculate these questions? With it being on a word document not on excel.
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CHAPTER 9 Stock Valuation 301 Larissa has asked Dan to determine Dan has gathered the following information about some of Rag
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Answer #1

Without Excel, the only problem is going to be in time value of money calculations (present value, rate, annuity PV etc.). For this, you will have to use the tables. So, formulate your calculations in terms of:

1. PV / FV of discrete future values

2. PV / FV of annuities (for e.g. during the constant dividend growth period)

Then you can look up for the corresponding multiplication factors in the ready-made tables of Present value of future cash flows or present value of annuities at the given rate and the number of periods.

The rest of the calculations can be done using any basic calculator.

Alternate 2: If you have access to a financial calculator while solving the question you can use that as well for TVM calculations.

Alternate 3: If you can access Excel, there is also a way of linking of data & graphs dynamically between Word & Excel (After copying the data, use paste special command in word to Embed/Link) you can also use Insert menu->object for these.

Here is question wise explanation:

Q 1 ROE 21%
R (Required return) 18%
EPS 5.35
DPS(D0 = Total dividend / shares) 2.13 (=320000*2/150000*2)
Retention ratio= (1-DPS)/EPS 60.12%
growth rate (g= Retention ratio * ROE) 12.63%
Next expected dividend D1= D0 * g 2.40
Expected share price= (D1/(R-g)) 44.71

Q2

The price of stock in this situation can be seen as sum of two values: First is the PV of dividends for 5 years at respective rates and another is the PV of

horizon value of expected stock price after 5 years. Mathematically it can be written as:

gf1AOSn5Zzv0AAAAABJRU5ErkJggg==

For five years, it will continue to grow at rate calculated in part 1 which is 12.63%
The present value of dividends of next 5 years
This can be written as
D0 * ( (1+12.63%)/(1+18%) + (1+12.63%)^2/(1+18%)^2 +…+(1+12.63%)^2/(1+18%)^5)
0.954 The series inside the brackets is a GP with starting term & common ratio of 0.954 which sums to
=2.13*(0.954+0.954^2+...+0.954^5)
9.28
This is one part of the current price, other part is the present value of stock price after 5 years which is calculated as shown below:
growth rate after 5 years= industry growth rate= industry retention ratio * industry ROE
Industry EPS avg= (1.09 + 1.26 + 2.07)/3 1.473
So industry growth rate= 7.71%
At the end of 5 years , the value of share can be found using constant growth model as
2.13*(1+7.71%)*(1+12.63%)^5/(15%-7.71%) =57.04
Now we discount it to the present value using current required return R= 21%
=57.04 / (1+21%)^5 =21.99
So current stock price = sum of above 2 parts
31.273

Ques 3

P/E ratio = Price / EPS
EPS Stock price P/E ratio
Blue 1.09 16.32 14.97
Bon 1.26 13.94 11.06
Nautilus 2.07 23.97 11.58
Regan (using constant growth model) 5.35 44.71 8.36
Regan (using non constant growth model) 5.35 31.273 5.85

Ques 4

For this just take g=0 instead of 7.71% in the second part of question 2. This will give the horizon value after 5 years= 9.92. So stock price will become 9.28+9.92 = 19.2 (if growth rate after 5 years=0)

The difference between the actual price calculated in part 2 (=31.273) and the 19.2 is nothing but the value attributable to growth opportunities which is 31.273-19.2 = 12.069

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