A store had 175 cell phones in the month of January. Every month, 10% of the cell phones were sold, and 10 new cell phones were stocked in the store.

Which recursive function best represents the number of cell phones in the store \( f(n) \) after \( n \) months?

A. \( f(n) = 175 - 0.9 \times f(n - 1) + 10, \quad f(0) = 175, \quad n > 0 \)

B. \( f(n) = 0.1 \times f(n - 1) + 10, \quad f(0) = 175, \quad n > 0 \)

C. \( f(n) = 175 + 0.9 \times f(n - 1) + 10, \quad f(0) = 175, \quad n > 0 \)

D. \( f(n) = 0.9 \times f(n - 1) + 10, \quad f(0) = 175, \quad n > 0 \)