Coulomb's law for the magnitude of the force $F$ between two particles with charges $Q$ and $Q^{\text{'}}$ separated by a distance $d$ is

$|F|=K\frac{|Q{Q}^{\text{'}}|}{d^2}$

where $K=\frac{1}{4lo{n}_0},$ and $lo{n}_0=8\mathrm{.}854{10}^{-12}\frac{C^2}{N*m^2}$ is the permittivity of free space.

Consider two point charges located on the $x$ axis: one charge, $q_1=-13\mathrm{.}0nC,$ is located at $x_1=-1\mathrm{.}660m$; the second charge, $q_2=32\mathrm{.}0nC,$ is at the origin $0.$

Part A

What is $(F_{\text{n}\text{e}\text{t}}3{)}_x,$ the $x-$component of the net force exerted by these two charges on a third charge $q_3=54\mathrm{.}0nC$ placed between $q_1$ and $q_2$ at $x_3=-1\mathrm{.}095m?$

Your answer may be positive or negative, depending on the direction of the force.

Express your answer numerically in newtons to three significant figures.