Question

Holt Enterprises recently paid a dividend, D0, of $2.25. It expects to have nonconstant growth of 19% for 2 years followed by a constant rate of 9% thereafter. The firm's required return is 17%. How far away is the horizon date? The terminal, or horizon, date is the date when the growth rate becomes nonconstant. This occurs at time zero. The terminal, or horizon, date is the date when the growth rate becomes constant. This occurs at the beginning of Year 2. The terminal, or horizon, date is the date when the growth rate becomes constant. This occurs at the end of Year 2. The terminal, or horizon, date is infinity since common stocks do not have a maturity date. The terminal, or horizon, date is Year 0 since the value of a common stock is the present value of all future expected dividends at time zero. What is the firm's horizon, or continuing, value? Round your answer to two decimal places. Do not round your intermediate calculations. $ What is the firm's intrinsic value today, P̂0? Round your answer to two decimal places. Do not round your intermediate calculations. $

Answer 1

(a)- The terminal, or horizon, date is the date when the growth rate becomes constant. This occurs at the end of Year 2.

(b)-Firm’s Horizon or Continuing Value

Dividend in Year 1 (D1) = $2.6775 per share [$2.25 x 119%]

Dividend in Year 2 (D2) = $3.1862 per share [$2.6775 x 119%]

Dividend Growth Rate (g) = 9%

Required Rate of Return (Ke) = 17%

Firms Horizon or Continuing Value = D2(1 + g) / (Ke – g)

= $3.1862(1 + 0.09) / (0.17 – 0.09)

= $3.4730 / 0.08

= $43.41

“Firm’s Horizon or Continuing Value = $43.41”

(c)-Firms Intrinsic Value Today (P0)

Firms Intrinsic Value Today is the Present Value of the future dividend payments plus the present value of Firm’s Horizon or Continuing Value

Year	Cash flow ($)	Present Value factor at 17%	Stock price ($)
1	2.6775	0.854701	2.29
2	3.1862	0.730514	2.33
2	43.41	0.730514	31.71
TOTAL			$36.33

“Hence, the Firms Intrinsic Value Today (P0) = $36.33”

NOTE

The Formula for calculating the Present Value Factor is [1/(1 + r)ⁿ], Where “r” is the Discount/Interest Rate and “n” is the number of years.