HO HO HO

$$y+{ln({-r^{hcs}KAe^{ks}\over m})\over r^2}= {ln(sax) \over r^2}$$

$$r^2y+ln({-r^{hcs}KAe^{ks}\over m})= ln(sax)$$

$$e^{r^2y} + {-r^{hcs}KAe^{ks}\over m}=sax$$

$$me^{r^2y} {- r^{hcs}KAe^{ks}} = saxm$$

$$me^{r^2y} =saxm + {r^{hcs}KAe^{ks}}$$

$$me^{r^2y} saxm = {r^{hcs}KAe^{ks}}$$

$$me^{rry} xmas= {Ar^{sch}Ke^{ks}}$$