Let Dividend in Year n be denoted by Dn
Given, D1 = $1.28
Growth rate of Years 2 to 4 = g1 = 50%
Hence,
D2 = D1(1+g1) = 1.28(1+0.50) = $1.92
D3 = D2(1+g1) = 1.92(1+0.50) = $2.88
D4 = D3(1+g1) = 2.88(1+0.50) = $4.32
Growth rate for subsequent years = g = 3.1%
Hence, D5 = D4(1+g) = 4.32(1+0.031) = $4.45
Required Rate of Return = r = 14.7%
Using Gordons Growth model,
Price of Stock in Year 4 = P4 = D5/(r - g) = 4.45/(0.147 - 0.031) = $38.36
Hence, Price of stock now = P0 = D1/(1+r) + D2/(1+r)2 + D3/(1+r)3 + D4/(1+r)4 + P4/(1+r)4
= 1.28/(1+0.147) + 1.92/(1+0.147)2 + 2.88/(1+0.147)3 + 4.32/(1+0.147)4 + 38.36/(1+0.147)4
= $29.14
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