The three charge configurations are shown in the figure. For the values of q1=3.5uC, q2=-3.5 MC and q3=5 uC. The Forces of the three charges is calculated at q3. (Note:u=micro= 10^-6, If q3 has the mass of 10 grams, what will be the initial acceleration of q3 in m/s^2, due to q1 and q2?

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Chapter1: Units, Trigonometry. And Vectors
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The three charge configurations are shown in the figure. For the values of q1=3.5uC, q2=-3.5 MC and q3=5 uC. The Forces of the three charges is calculated at q3. (Note:u=micro= 10^-6, If q3 has the mass of 10 grams, what will be the initial acceleration of q3 in m/s^2, due to q1 and q2?
The image depicts a diagram showing three point charges in a coordinate plane. The charges and distances are labeled as follows:

- \( q_1 = -3.5 \, \mu C \) is located 0.3 meters above the x-axis.
- \( q_2 = -3.5 \, \mu C \) is located 0.3 meters below the x-axis.
- \( q_3 = 5 \, \mu C \) is positioned along the x-axis, 0.4 meters to the right of the origin.

The force vectors \( F_1 \) and \( F_2 \) are shown acting on \( q_3 \), representing the forces exerted by \( q_1 \) and \( q_2 \) respectively. The angles \( \theta \) between the forces \( F_1 \) and \( F_2 \) and the x-axis are also indicated.

This setup illustrates the electrostatic interactions between point charges and can be used to calculate the net force on \( q_3 \) using Coulomb's law and vector addition.
Transcribed Image Text:The image depicts a diagram showing three point charges in a coordinate plane. The charges and distances are labeled as follows: - \( q_1 = -3.5 \, \mu C \) is located 0.3 meters above the x-axis. - \( q_2 = -3.5 \, \mu C \) is located 0.3 meters below the x-axis. - \( q_3 = 5 \, \mu C \) is positioned along the x-axis, 0.4 meters to the right of the origin. The force vectors \( F_1 \) and \( F_2 \) are shown acting on \( q_3 \), representing the forces exerted by \( q_1 \) and \( q_2 \) respectively. The angles \( \theta \) between the forces \( F_1 \) and \( F_2 \) and the x-axis are also indicated. This setup illustrates the electrostatic interactions between point charges and can be used to calculate the net force on \( q_3 \) using Coulomb's law and vector addition.
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