If f (0, y) = y + 1, and f(x +1, y) = f (x, f(x, y)). Then, what is the value of f(1,2)?
f (x + 1, y) = f(x, f(x, y))
Put x = 0, f (1, y) = f(0, f(0, y)) = f(0, y + 1) = y + 1 + 1 = y + 2
Put y = 2, f (1, 2) = 4.
Let f(x+y2)=12(f(x)+f(y)) for real x and y. If f' (0) = – 1 and f(0) = 1 then f(2) is