Question: Conceptual Overview: Explore how the value of a stock changes as a function of the discount interest rate. The blue stair-step line depicts the value

 Conceptual Overview: Explore how the value of a stock changes asa function of the discount interest rate. The blue stair-step line depicts

Conceptual Overview: Explore how the value of a stock changes as a function of the discount interest rate. The blue stair-step line depicts the value of future stock dividends. The orange stair-step line depicts the present value of those future dividends discounted by rs for a stock with initial dividend Do growth rate of g-4%. Use the slider to change rs and observe the corresponding changes in the equilibrium price of the stock. $1.15 and an anticipated Do(1+g)_$1.15(1+0.04) -0.08-0.04 $29.90 Dijidend ($1) 25- 20- 1.5 0.5 0.0 10 15 20 Years rs=8 5 10 15 20 1. If r, increases to 10%, what would be the value of the constant growth stock? (Note: Do s $1.15 and the expected constant growth rate g 4%.) a. $29.90 b. $19.93 C.$10.87 Select 2. when rs increases from, say, 8% to 10%, the value of the constant growth stock; a. Increases because the interest rate is higher. b. Decreases because its dividends are being discounted at a higher rate. c. Remains the same because it is a "constant growth" stock. d. Might either increase or decrease -Select- 3, Move the slider so that rs is 12%. If the stock were selling on the market for $15.50, would you buy it? (Note: Do is $1.15 and the expected growth consstant rate g-496.) a. Yes, it is a bargain b. No, the stock is overvalued, as the expected stock price is only $14.95 c. Not enough information to determine whether it would be a good buy Select- 4. The slider for rs is limited to a minimum of 4.1% so that r, is always greater than g Move the slider to the minimum and observe how the present value of the stock changes. Must r, be greater than g? a. No reason rs needs to be greater than g because the formula adjusts the value of the stock appropriately b. Yes, because if rs were not greater than g, then the graph would be too large to display easily. c. Yes, because if rsg, then the formula divides by zero, producing an infinite value

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