Find the initial investment amount:
"2 000 000\\times55=110 000 000"
Payments after 3 years
"2 000 000\\times6=12 000 000"
Find the perpetual dividend on the model of constant growth of Gordon:
"P=\\frac{DPS\\times(1+g)}{k-g}=\\frac{6(1+0.04)}{0.07-0.04}=208"
"2 000 000\\times208=416 000 000"
Find the net present value:
"12 000 000+416 000 000-(12 000 000+416 000 000)\\times0.3- 110 000 000=428 000 000-128 400 000-110 000 000=189 600 000"
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Dividends payable on a certain share are paid half-yearly and a dividend of £3 per share has just been paid. The dividends are assumed to increase at a compound rate of 2.25% at the end of each year and the next such increase is due in a year’s time.Find the value of the share, assuming an effective interest rate of 6.5% per annum.
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