If the function f(x)={ax+1,if x≤3bx+3,if x>3.is continuous at x = 3 then the relation between a and b is given by
3(a – b) = 2
3(a – b) = 1
3(a – b) = 4
a = b
Limx→3−f(x)=Limx→3+f(x)⇒3x+1=3b+3⇒3(a−b)=2