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Free 1] + [($2.486 * 1.13) / (1 + 0.1525) n]} Where: V = the price of the common stock at t0, d1 = the annual dividend at t1 (this is found by multiplying the annual dividend at t0 by (1 + the anticipated growth rate), d2 = the annual dividend at t2 (this is found by multiplying the dividend at t1 by (1 + the anticipated growth rate), k = the required rate of return, n = period "n", and Pn = the sale price of the common stock at time "n".
In this example, time "n" is the fourth year, as this is the end horizon for this investors holding period. Had the investor in this example forecasted selling the shares at the end of the 10th year, then "n" would be the tenth year.
Now that the formality of expressing the equation for this form of the DDM has been carried through, we can move toward a calculation of the value of this common stock. In this example, all of the necessary information has been provided, and the calculation of the value of this retail stock is as follows:
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NEW QUESTION: 1
내부 감사원이 제조 공장에서 품질 감사를 수행하도록 지정되었습니다. 감사자는 어떤 조치를 취해야 합니까?
A. 계획된 출력을 실제 출력과 비교하십시오.
B. 구매한 재료의 비용을 확인하십시오.
C. 생산 쿼터를 충족시키는 설비의 능력을 평가합니다.
D. 스크랩 및 재 작업 수준을 검토하십시오.
Answer: D
NEW QUESTION: 2
An fundamental analyst with Street Brothers asset management is considering shares of Polynomial Software Solutions, Inc., for possible investment. In her analysis, this investor has determined the following information:
The Company currently pays a $2.20 per share dividend, and this dividend is anticipated to grow at 13% annually. Additionally, the investor has assumed that she will be able to sell the stock for $125 per share at the end of four years. Similar investments have warranted a 15.25% per year required rate of return. What is the value of Polynomial Software Solutions?
A. $110.64
B. The Multiple Holding Period DDM will produce a nonsensical answer for this stock.
C. $71.89
D. $122.16
E. $79.23
Answer: E
Explanation:
Explanation/Reference:
Explanation:
The Multiple Holding Period form of the Dividend Discount Model takes the following form: {V = {[d1 / (1 + k)] + [d2 / (1 + k)
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