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#1) I II III 92 x = 0 x = d Figure 1: Two point charges located on a line. Let q1= 2q2, and q2> 0. Consider the charge configuration in Figure 1. Where q1= 2q2 and q2> 0, and the distance between q1 and q2 is d. a) In which region will the force on a target charge (qt) be zero? b) How far from q1 will the force on Qt (a target charge) be zero? Let x = 0m at the location of q1, and x should be positive to the right.

#1) I II III 92 x = 0 x = d Figure 1: Two point charges located on a line. Let q1= 2q2, and q2> 0. Consider the charge configuration in Figure 1. Where q1= 2q2 and q2> 0, and the distance between q1 and q2 is d. a) In which region will the force on a target charge (qt) be zero? b) How far from q1 will the force on Qt (a target charge) be zero? Let x = 0m at the location of q1, and x should be positive to the right.

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**#1)** **Figure 1: Two point charges located on a line. Let \( q_1 = 2q_2 \) and \( q_2 > 0 \).** Consider the charge configuration in Figure 1. Where \( q_1 = 2q_2 \) and \( q_2 > 0 \), and the distance between \( q_1 \) and \( q_2 \) is \( d \). **a)** In which region will the force on a target charge (\( q_t \)) be zero? **b)** How far from \( q_1 \) will the force on \( q_t \) (a target charge) be zero? Let \( x = 0 \, \text{m} \) at the location of \( q_1 \), and \( x \) should be positive to the right. --- **Explanation of Figure:** The figure presents a number line with three regions labeled I, II, and III. Two point charges \( q_1 \) and \( q_2 \) are placed along this line at positions \( x = 0 \) and \( x = d \) respectively. The arrangement is: - **Region I** is to the left of \( q_1 \). - **Region II** is between \( q_1 \) and \( q_2 \). - **Region III** is to the right of \( q_2 \). The main objective is to determine in which region the net force on a target charge will be zero, considering the given values and distances.
Transcribed Image Text:**#1)** **Figure 1: Two point charges located on a line. Let \( q_1 = 2q_2 \) and \( q_2 > 0 \).** Consider the charge configuration in Figure 1. Where \( q_1 = 2q_2 \) and \( q_2 > 0 \), and the distance between \( q_1 \) and \( q_2 \) is \( d \). **a)** In which region will the force on a target charge (\( q_t \)) be zero? **b)** How far from \( q_1 \) will the force on \( q_t \) (a target charge) be zero? Let \( x = 0 \, \text{m} \) at the location of \( q_1 \), and \( x \) should be positive to the right. --- **Explanation of Figure:** The figure presents a number line with three regions labeled I, II, and III. Two point charges \( q_1 \) and \( q_2 \) are placed along this line at positions \( x = 0 \) and \( x = d \) respectively. The arrangement is: - **Region I** is to the left of \( q_1 \). - **Region II** is between \( q_1 \) and \( q_2 \). - **Region III** is to the right of \( q_2 \). The main objective is to determine in which region the net force on a target charge will be zero, considering the given values and distances.
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