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Answer:
$8.078 million
Explanation:
we must use the same time periods, so instead of using an annual discount rate, we should use a quarterly rate:
effective quarterly interest = (1 + 0.16)¹/⁴ - 1 = 0.0378 = 3.78%
dividends per quarter = 0.3 million + 0.05 million = $0.35 million
terminal value of firm in quarter 4 = 0.35 / 0.0378 = $9.26 million
present value of terminal value = $9.26 / (1.0378)⁴ = $7.983 million
present value of 4 quarterly dividends = $0.3 x 3.64879 (PVIFA, 3.78%, 4 periods) = $1.095 million
NPV = -$1 + $1.095 + $7.983 = $8.078 million
We must use the same time periods, so instead of using an annual discount rate, we should use a quarterly rate:
- Effective quarterly interest = (1 + 0.16)¹/⁴ - 1 = 0.0378 = 3.78%
- Dividends per quarter = 0.3 million + 0.05 million = $0.35 million
- Terminal value of firm in quarter 4 = 0.35 / 0.0378 = $9.26 million
- Present value of terminal value = $9.26 / (1.0378)⁴ = $7.983 million
- Present value of 4 quarterly dividends = $0.3 x 3.64879 (PVIFA, 3.78%, 4 periods) = $1.095 million
- NPV = -$1 + $1.095 + $7.983 = $8.078 million
The value of TEME if it undertakes the investment is $8.078 million.
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