Calculate the force acting on q3 by q1:
"F_{13}=k\\frac{q_1q_3}{r_{13}^2}."Calculate the force acting on q3 by q2:
"F_{23}=k\\frac{q_2q_3}{r_{23}^2}." The net force will be
"F=kq_3\\bigg(\\frac{q_1}{r_{13}^2}+\\frac{q_2}{r_{23}^2}\\bigg)=\\\\\\space\\\\\n=9\\cdot10^9\\cdot (-47.9\\cdot10^{-6})\\bigg(\\frac{(-28.1\\cdot10^{-6})}{(0.3+0.3)^2}+\\frac{25.5 \\cdot10^{-6}}{0.3^2}\\bigg)=\\\\\\space\\\\\n=-88.4\\text{ N}."
The third charge will be "attracted" toward charges 2 and 1.
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