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Studentka2010 [4]
4 years ago
7

Cooperton Mining just announced it will cut its dividend from $ 4.03 to $ 2.69 per share and use the extra funds to expand. Prio

r to the​ announcement, Cooperton's dividends were expected to grow at a 3.4 % ​rate, and its share price was $ 49.35. With the planned​ expansion, Cooperton's dividends are expected to grow at a 4.6 % rate. What share price would you expect after the​ announcement? (Assume that the new expansion does not change​ Cooperton's risk.) Is the expansion a good​ investment? The new price for​ Cooperton's stock will be ​$ nothing. ​(Round to the nearest​ cent.) Is the expansion a good​ investment?
Business
1 answer:
natka813 [3]4 years ago
8 0

Answer:

  • <u>1. The expansion is not a good investment because the price of the share will decrease.</u>

  • <u>2. The new price for Cooperton's stock will be $38.43 per share.</u>

Explanation:

To calculate the <em>share price</em> you would expect <em>after the​ announcement</em>, you must use the formula for the value of the stock when the <em>dividends</em> are expected to <em>grow</em> at a constant <em>rate</em> g and the expected rate of return is r.

                  Value=\frac{\text{dividend at the end of the first year}}{r-g}

<em>After the announcement, Cooperton's dividends</em> are <em>$2.69 per share</em> and are expected to <em>grow at a 4.6 % rate</em>.

You are only missing the rate of return, r.

Since you assume that the new expansion does not change​ <em>Cooperton's risk</em>, the rate of return is the same.

You can calculate the rate of return from the ifnormation priot to the announcement: dividends of $4.03 per share, expected to grow at a 3.4% ​rate, and share price was $49.35.

Thus, use the same formula quoted above to solve for r.

<u>Rate of return</u>

             Value=\frac{\text{dividend at the end of the first year}}{r-g}\\\\\$ 49.35=\frac{4.03}{r-3.4\%}

              r-0.034=4.03/49.35\\\\r=4.03/49.35+0.034=0.116

Now use r = 0.116 for the new dividends.

<u>New price</u>

              Value=\frac{\text{dividend at the end of the first year}}{r-g}\\\\Value=\frac{\$ 2.69}{0.116-4.6\%}\\\\Value=\frac{\$ 2.69}{0.116-0.046}\\ \\Value=\$ 38.43

Therefore, the new price is expected to fall from $49.35 per share to $38.43 per share, so this is not a good investment.

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