Given that for f(x)f(x)f(x): f(x+2)[1−f(x)]=1+f(x)f(x+2)[1-f(x)]=1+f(x)f(x+2)[1−f(x)]=1+f(x) Now, we know that f(0)=2f(0)=2f(0)=2, f(1)=3f(1)=3f(1)=3. What is the value of f(2028)f(2028)f(2028)? A000B222C333D−2-2−2E−3-3−3F−12-\frac12−21G−13-\frac13−31