Consider the arrangement of point charges in the figure. Qu Oq Oq 0% 04₁ Determine the direction of the force on g (with q> 0) in the figure, given that g=gs=+7.50 μC and q94-7.50 µC. Calculate the magnitude of the force on the charge q in newtons, given that the square is 11 cm on a side and q=1.25 µC. F=

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**Arrangement of Point Charges in the Figure**

The diagram depicts a square arrangement with point charges placed at the corners and at the center. The corners are labeled as \( q_a \), \( q_b \), \( q_c \), and \( q_d \). The charge at the center is labeled \( q \). 

- **Charges:** 
  - \( q_a = q_b = +7.50 \, \mu C \)
  - \( q_c = q_d = -7.50 \, \mu C \)
  - Center charge \( q \) is given to be positive.

Given the square is 11 cm on each side, you are asked to perform two tasks:

1. **Determine the Direction of the Force on \( q \):**
   - Consider the direction of forces due to each corner charge on the central charge \( q \).

2. **Calculate the Magnitude of the Force on \( q \):**
   - Use the formula for force between point charges and consider the square’s geometry to find the net force acting on the central charge \( q \).
   - The central charge \( q \) is \( 1.25 \, \mu C \).

**Formula:** 
\[ F = \] 

(Leave space for users to input formulas and calculate specific values based on given data).
Transcribed Image Text:**Arrangement of Point Charges in the Figure** The diagram depicts a square arrangement with point charges placed at the corners and at the center. The corners are labeled as \( q_a \), \( q_b \), \( q_c \), and \( q_d \). The charge at the center is labeled \( q \). - **Charges:** - \( q_a = q_b = +7.50 \, \mu C \) - \( q_c = q_d = -7.50 \, \mu C \) - Center charge \( q \) is given to be positive. Given the square is 11 cm on each side, you are asked to perform two tasks: 1. **Determine the Direction of the Force on \( q \):** - Consider the direction of forces due to each corner charge on the central charge \( q \). 2. **Calculate the Magnitude of the Force on \( q \):** - Use the formula for force between point charges and consider the square’s geometry to find the net force acting on the central charge \( q \). - The central charge \( q \) is \( 1.25 \, \mu C \). **Formula:** \[ F = \] (Leave space for users to input formulas and calculate specific values based on given data).
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