The number can be written as $$4n+2$$ and $$3x$$.  It must be a multiple of $3$ but leaves a remainder of $2$ when divided by $4$.  $2300$ can be divisible by both $2$ and $3$, so it is $2098$. 
A number can be xxxx and it will have a remainder of $2$ when divided by $4$. What is the maximum value of the number no larger than $2300$? 
A: $$2288$$ 
B: $$2290$$ 
C: $$2294$$ 
D: $$2098$$ 
E: $$2300$$ 