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Omni Telecom is trying to decide whether to increase its cash dividend immediately or use the...

Omni Telecom is trying to decide whether to increase its cash dividend immediately or use the funds to increase its future growth rate. P0 = D1 Ke − g P0 = Price of the stock today D1 = Dividend at the end of the first year D1 = D0 × (1 + g) D0 = Dividend today Ke = Required rate of return g = Constant growth rate in dividends D0 is currently $2.00, Ke is 10 percent, and g is 4 percent. Under Plan A, D0 would be immediately increased to $2.50 and Ke and g will remain unchanged. Under Plan B, D0 will remain at $2.00 but g will go up to 5 percent and Ke will remain unchanged. a. Compute P0 (price of the stock today) under Plan A. Note D1 will be equal to D0 × (1 + g) or $2.50 (1.04). Ke will equal 10 percent, and g will equal 4 percent. (Round your intermediate calculations and final answer to 2 decimal places.) b. Compute P0 (price of the stock today) under Plan B. Note D1 will be equal to D0 × (1 + g) or $2.00 (1.05). Ke will be equal to 10 percent, and g will be equal to 5 percent. (Round your intermediate calculations and final answer to 2 decimal places.) c. Which plan will produce the higher value? Plan B Plan A

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Solution:

Solution 1) Calculation of the value of stock under Plan A:

Required Rate of Return = Ke = 10%

Current Dividend = D0 = $2.50

Growth rate = g = 4%

Therefore, Expected Dividend = D1 = D0 (1 + g) = 2.50 (1.04) = $2.60

Value of Stock for Plan A = P0 = D1 / (Ke - g) = 2.60 / (0.10 – 0.04) = $43.33

Therefore, value of the stock under Plan A is $43.33.

       

Solution 2) Calculation of the value of stock under Plan B:

Required Rate of Return = Ke = 10%

Current Dividend = D0 = $2.00

Growth rate = g = 5%

Therefore, Expected Dividend = D1 = D0 (1 + g) = 2.00 (1.05) = $2.10

Value of Stock for Plan B = P0 = D1 / (Ke - g) = 2.10 / (0.10 – 0.05) = $42.00

Therefore, value of the stock under Plan B is $42.00.

Solution c) The company should go with Plan A as it is producing higher value for the stock i.e. $43.33

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