q$1=-5\mathrm{.}50$ C$,$ q$2=2\mathrm{.}90$ C$,1$ C $=10-^6$ C$,$ use k $=9\mathrm{.}0010^9$ N$/($m$^2$ C$^2)$ for the Coulomb Constant. d$1=0\mathrm{.}380$ m$,$ angle $=26,$ d$2=0\mathrm{.}270$ m$.$ Part A $=$ magnitude E$1=3\mathrm{.}428010^5$ N$/$C Part B$-$ Part B $-$ What is the direction of the electric FIELD at the origin BY charge q$1?$ Report the direction by a COUNTERCLOCKWISE angle from the $+$x axis. Round to an integer. Part C $=$ magnitude E$2=3\mathrm{.}580210^5$ N$/$C Part D$-$ Part D $-$ What is the direction of the electric FIELD at the origin created BY charge q$2?$ Report the direction by a COUNTERCLOCKWISE angle from the $+$x axis. Round to an integer. Part E$-$ Part E $-$ What is the x component of the NET electric FIELD at the origin $($created by charges q$1$ and q$2)?$ Part F$-$ What is the y component of the NET electric FIELD at the origin $($created by charges q$1$ and q$2)?$ Part G $-$ Find the magnitude of the NET electric FIELD at the origin $($created by charges q$1$ and q$2).$ Part H $-$ Find the direction of the NET electric FIELD at the origin $($created by charges q$1$ and q$2)$ Report the direction by a COUNTERCLOCKWISE angle from the $+$x axis. Round to an integer.