The net force on the third charge is obtained from the forces between each couple of charges:
"F_1=kq_1q_3\/r^2=kq_1q_3\/((-0.6)^2+0.8^2),\\\\\nF_1=2.2\u00b710^{11}.\\\\\nF_2=kq_2q_3\/r^2=kq_1q_3\/(0.6^2+0.8^2),\\\\\nF_2=2.2\u00b710^{11}.\\\\" The angle between the forces is
"\\theta=180\u00b0-2\\tan^{-1}\\frac{0.6}{0.8}=106\u00b0." The magnitude of the resultant is
"F_R=\\sqrt{F_1^2+F_2^2-2F_1F_2\\cos\\theta}=3.1\u00b710^{10}." It is oriented in +j direction.
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