Table of contents
- 0. Math Review(0)
- 1. Intro to Physics Units(0)
- 2. 1D Motion / Kinematics(0)
- Vectors, Scalars, & Displacement(0)
- Average Velocity(0)
- Intro to Acceleration(0)
- Position-Time Graphs & Velocity(0)
- Conceptual Problems with Position-Time Graphs(0)
- Velocity-Time Graphs & Acceleration(0)
- Calculating Displacement from Velocity-Time Graphs(0)
- Conceptual Problems with Velocity-Time Graphs(0)
- Calculating Change in Velocity from Acceleration-Time Graphs(0)
- Graphing Position, Velocity, and Acceleration Graphs(0)
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- 3. Vectors(0)
- Review of Vectors vs. Scalars(0)
- Introduction to Vectors(0)
- Adding Vectors Graphically(0)
- Vector Composition & Decomposition(0)
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- Trig Review(0)
- Unit Vectors(0)
- Introduction to Dot Product (Scalar Product)(0)
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- Calculating Cross Product Using Components(0)
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- 32. Electromagnetic Waves(0)
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24. Electric Force & Field; Gauss' Law
Coulomb's Law (Electric Force)
24. Electric Force & Field; Gauss' Law
Coulomb's Law (Electric Force): Study with Video Lessons, Practice Problems & Examples
28PRACTICE PROBLEM
As shown in the diagram, two-point charges, Q1 = -8.5 μC and Q2 = 3.4 μC, are positioned between two oppositely charged parallel plates. The separation between the two charges is y = 0.35 m. The electric field generated by the charged plates is uniform and has a magnitude of E = 60000 N/C. Determine the magnitude of the net electrostatic force acting on Q1 and specify its direction.
![Diagram showing two point charges Q1 and Q2 between charged plates, with distance labeled.](data:image/png;base64,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)
As shown in the diagram, two-point charges, Q1 = -8.5 μC and Q2 = 3.4 μC, are positioned between two oppositely charged parallel plates. The separation between the two charges is y = 0.35 m. The electric field generated by the charged plates is uniform and has a magnitude of E = 60000 N/C. Determine the magnitude of the net electrostatic force acting on Q1 and specify its direction.