Problem: When an election is next to a conductor the free elections in the conductor are repelled and leave behind the $(t)$ ion cores. This means the election sees a "reflection" of itself but with a $(t)$ chans

clectron condutor

vec$(E)=kq\frac{((vec(r))-\text{v}\text{e}\text{c}(r{)}_i)}{|(vec(r))-\text{v}\text{e}\text{c}(r{)}_i{|}^3}$

$+$vec$(r{)}_e=(\frac{8}{3})$

An electron is situsted at a point vec$(r{)}_e=(\frac{8}{3})$ from a concare $(f=2)$ conductor and sees an image of an opposite chage electron. What are the $x$ and $y$ components of the vec$(E)-$field felt by the election due to it's reflection? Let $g=+-1$ and $k=10,000$