Weston Corporation just paid a dividend of $2 a share (i.e., D0 = $2). The dividend is expected to grow 12% a year for the next 3 years and then at 5% a year thereafter. What is the expected dividend per share for each of the next 5 years? Do not round intermediate calculations. Round your answers to the nearest cent.
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Ответ:
The correct answer for 5 years is $2.24, $2.5 , $2.8, $2.9 and $3.1 (approx.)
Explanation:
According to the scenario, the computation of the given data are as follows:
Dividend = $2
For first 3 years = 12% per year
For 4th and 5th year = 5% per year
We can calculate the dividend for each year by using following formula:
Dividend = Dividend for last year × ( 1 + growth rate)
So, D0 = $2
Dividend For 1st year (D1) = $2 × 1.12 = $2.24
Dividend for 2nd year (D2) = $2.24 × 1.12 = $2.5088
Dividend for 3rd year (D3) = $2.5088 × 1.12 = $2.809856
Dividend for 4th year (D4) = $2.809856 × 1.05 = $2.9503488
Dividend for 5th year (D5) = $2.9503488 × 1.05 = $3.09786624 or 3.1 (approx)
Ответ:
Statement a. is correct.
Explanation:
The effective annual rate is always higher than the nominal interest rate, as the formula is clear for any number of periods, for any interest rate:
Effective Annual Rate of return =![(1 + \frac{i}{n})^n - 1](/tpl/images/0281/6579/dde12.png)
Further if we calculate the present value of annuity due and ordinary annuity assuming 6 % interest rate, then:
Present value of annuity due =
= 1.06
$400.95
= $425.0089
Present value of ordinary annuity =![150 \times (\frac{1 - \frac{1}{(1 + 0.06)^3} }{0.06} )](/tpl/images/0281/6579/3ede4.png)
= $150
2.6730
= $400.95
Therefore, value of annuity due is more than value of ordinary annuity.
Statement a. is correct.