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Verdich [7]
3 years ago
7

Pepper Inc.’s common stock currently sells for $15.00 per share, the company expects to pay $1.925 dividend in the coming year a

nd it expects the dividend to grow at a constant growth rate of 6.00%. New stock can be sold to the public at the current price, but a flotation cost of 8% would be incurred. By how much would the cost of new stock exceed the cost of retained earnings? Do not round your intermediate calculations. Hint: Re-Rs
Business
1 answer:
dedylja [7]3 years ago
6 0

Answer:

The correct answer is 0.78%.

Explanation:

According to the scenario, the computation of the given data are as follows:

First we calculate the retained earning cost, then

Cost of retained earning = Dividend ÷ Price + Growth

= (1.925 × 70%) ÷ 15 + 6%

= 1.3475 ÷ 15 + 0.06

= 0.1498 or 14.98%

Now, Cost of equity = (Dividend ÷ Price (1 - Flotation cost ) + Growth

= (1.925 × 70% ) ÷ 15 (1 - 0.08) + 0.06

= (1.3475 ÷ 13.8 ) + 0.06

= 0.1576 or 15.76%

So, Exceed amount = 15.76% - 14.98% = 0.78%

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After landing an interview with your dream company, you learn that the interview will consist of questions asking you to demonst
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The common stock of the C.A.L.L. Corporation has been trading in a narrow range around $145 per share for months, and you believ
user100 [1]

<u>Solution and Explanation:</u>

a) Let us calculate the value of call using Put-Call Parity,

i.e. Put + Stock = Call + Present Value of Exercise Price (note that it is 6 - months time period)

\text { i.e. } 8.19+145=\mathrm{call}+145 / 1.09^{\wedge} 0.5

\text { i.e. } 8.19+145=\mathrm{call}+145 / 1.044

Therefore, Call = $ 14.31

b1) The option strategy best suited in the given condition is - Short or Sell Straddle.

In shorting a straddle, you simultaneously sell a call and a put, thereby earning premium in both the legs of the strategy. It is a neutral options strategy wherein profits can be made when stock price is expected to remain stagnant. However it is to be noted that the profits are limited to the option premium earned on call and put but the risk is unlimited. i.e. only when you are reasonably sure as to the stock price remaining more or less constant, go for short straddle.

b2) Assuming that we went for short straddle, we earn $ 8.19 premium on put and $ 14.31 premium on call i.e. we earn maximum of $ 22.50 on this stock due to our position in options.

b3) WITHOUT CONSIDERING TIME VALUE -

Now, CONSIDERING TIME VALUE - the stock price would need to swing in either direction by (22.50 * 1.09 \times 0.5)= $ 23.49 for us to start incurring losses.

c) Buy the call, sell the put and lend $ 138.8848

Let 'Price' in the table below denote the stock price at the end of 6 months.

If we take a long position in call, the immediate CF is $ 14.31 (premium outflow).

If we take a short position in put, the immediate CF is $ 8.19 (premium inflow)

Position       Immediate CF      CF in 6 months         CF in 6 months

                                                         (if price < X)        (if price > X)

Call (Long)   -14.31                          0                      Price - 145

Put (Short)       8.19                         - (145 - price)               0

Lending Position  145 / 1.09^{\wedge} 0.5=138.88  145                     145

Total                                           Price                    Price

NOTE- FIGURES ARE SUBJECT TO ROUNDING OFF.

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Answer

The answer and procedures of the exercise are attached in the following archives.

Explanation  

You will find the procedures, formulas or necessary explanations in the archive attached below. If you have any question ask and I will aclare your doubts kindly.  

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