1. The problem statement, all variables and given/known data Find values for a and b that ensure f is a continuous function if f(x) = ax + 2b if x ≤ 0 x2 +3a - b if 0 < x ≤ 1 2x - 5 if x > 1 2. Relevant equations 3. The attempt at a solution ax + 2b = 2x -5 (when x = o) 2b = -5 b = -5/2 3a +5/2 = -3 a = -11/6 when i plug these a and b into the each equation i get -5 as the answer for the first equation -3 as the answer for the second equation -5 as the answer for the third equation why isnt the 2nd equation coming out to -5? i need them all to equal so they can be continuous. all the limits need to equal.