Assume that
∣q1∣+∣q2∣=6.4⋅10−6 (μC)|q_1|+|q_2|=6.4\cdot10^{-6}\ (\mu C)∣q1∣+∣q2∣=6.4⋅10−6 (μC)
F=kq1(6.4⋅10−6−q1)r2→q12−6.4⋅10−6q1+8⋅10−12=0F=k\frac{q_1(6.4\cdot10^{-6}-q_1)}{r^2}\to q_1^2-6.4\cdot10^{-6}q_1+8\cdot10^{-12}=0F=kr2q1(6.4⋅10−6−q1)→q12−6.4⋅10−6q1+8⋅10−12=0
So, we have
q1≈−1.7 (μC) or −4.7 (μC)q_1\approx-1.7\ (\mu C) \ \ or \ \ -4.7\ (\mu C)q1≈−1.7 (μC) or −4.7 (μC) and
q2≈4.7 (μC) or 1.7 (μC)q_2\approx4.7\ (\mu C) \ \ or \ \ 1.7\ (\mu C)q2≈4.7 (μC) or 1.7 (μC) respectively.
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