Exam Questions
All questions are equally weighted
2. In class, we discussed the formulas for the present value of a perpetuity (aka: no-growth perpetuity) and the present value of an ordinary annuity (aka: finite series of cash flows):
(I)
(II)
With and . We know that converges to as n approaches. Create a numerical example to show that this is so and explain the relevance of this convergence with respect to the estimation of financial asset valuation.
4. Pick a between $2,000,000 and $3,500,000 annually for a constant growth firm. We will call this firm the subject firm, and we will assume that this firm’s cash flows from assets are growing at a constant rate of 2% annually. Comparable constant growth firms are selling for $50,000,000 with of $2,750,000 and have a constant growth rate in their Cash Flows from Assets of 3%. Furthermore, assume that you have no reliable way to calculate the subject firm’s WACC. Given all of these conditions, you are to provide an estimate of value for the subject firm. Teach the concept(s).
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