Answer
O.A. $y=2x-1$
Work Step by Step
Given $y=\frac{6x^2+7x-5}{3x+5}=\frac{(3x+5)(2x-1)}{3x+5}=2x-1, x\ne-\frac{5}{3}$,
we can find its vertical asymptote(s) V.A. $none$, horizontal asymptote(s) H.A. $none$, oblique asymptote(s) O.A. $y=2x-1$ (the graph of the function is actually identical to this line except for a hole).
