Answer:
$15.07
Step-by-step explanation:

Where,
P4 is the price after 4 years
Ke is the required return = 15.00%
g is the growth rate = 3.5%
D5 is dividend at the end of year:


= 1.7340
Therefore,


= $15.07
Hence, the price of this stock be in 4 years if investors require an annual return of 15 percent is $15.07.