### Problem StatementSuppose that \( q_1 = 3\, \mu C \) \((3.0 \times 10^{-6}\, C)\), \( q_2 = -2\, \mu C \), and \( q_3 = 1\, \mu C \). Coordinates are shown on the figure in cm. Find the angle in degrees that the net force on \( q_3 \) makes counterclockwise from the +x axis.### Diagram DescriptionThe diagram displays three point charges positioned on a coordinate system:1. **Charge \( q_1 \)** - Charge: \( +3\, \mu C \) - Position: Origin \((0,0)\)2. **Charge \( q_2 \)** - Charge: \( -2\, \mu C \) - Position: Coordinates \((1,4)\) cm3. **Charge \( q_3 \)** - Charge: \( +1\, \mu C \) - Position: Coordinates \((5,0)\) cm### Vector Forces1. **Force \( \vec{F}_{13} \)** - Origin: \( q_1 \) - Destination: \( q_3 \) - Direction: Along the positive x-axis from \( q_1 \) to \( q_3 \)2. **Force \( \vec{F}_{23} \)** - Origin: \( q_2 \) - Destination: \( q_3 \) - Direction: At an angle from \( q_2 \) to \( q_3 \) 3. **Net Force \( \vec{F}_{\text{net}} \)** - The vector sum of \( \vec{F}_{13} \) and \( \vec{F}_{23} \)### ObjectiveCalculate the net angle (in degrees) that the net force \( \vec{F}_{\text{net}} \) on \( q_3 \) forms with the positive x-axis in a counterclockwise direction.### ApproachTo solve the problem, the following steps should be carried out:1. **Calculate individual forces** (\( \vec{F}_{13} \) and \( \vec{F}_{23} \)) using Coulomb's law.2. **Determine the components** of these forces

Name: ### Problem StatementSuppose that \( q_1 = 3\, \mu C \) \((3.0 \times
Uploaded: 2024-03-05T11:56:34.000Z
Channel: Bartleby
Description: ### Problem StatementSuppose that \( q_1 = 3\, \mu C \) \((3.0 \times 10^{-6}\, C)\), \( q_2 = -2\, \mu C \), and \( q_3 = 1\, \mu C \). Coordinates are shown on the figure in cm. Find the angle in degrees that the net force on \( q_3 \) makes count