Consider a one-dimensional potential with a step-function component and an attractive delta function component just at the edge of the step, given by ħ²g 2m V(x)=V0(x)- ·8(x) Here, V is positive and the 0 function is defined as 0(x)= { { 1 for x>0 0 for x<0 For E<0 determine the energy eigenvalues and eigenstates of any bound state solutions.