Dr. Felix is researching the growth of dandelions in a field. He has determined that the number of dandelions will increase by 5 more than the square of the previous year’s dandelion population. In the first year of his research, he counted 10 dandelions in the field. If the number of dandelions increases according to his expectations, which of the following recursive formulas can be used to determine the dandelion population in the future? Assume that the space for the population to increase is unlimited, and n is the number of years that Dr. Felix has been conducting his research. A. fn+1 = (fn)^2 - 5, where f(1) = 10

B. fn+1 = (fn + 5)^2 - 5, where f(1) = 10

C. fn+1 = (fn)^2 + 5, where f(1) = 10

D. fn+1 = (fn - 5)^2, where f(1) = 10