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Field due to Dipole and Continuous Charge Distributions Video Lecture | Electricity & Magnetism - Physics
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FAQs on Field due to Dipole and Continuous Charge Distributions Video Lecture - Electricity & Magnetism - Physics
| 1. How do you calculate the electric field due to a dipole? |  |
Ans. To calculate the electric field due to a dipole, you can use the formula: E = (k * p) / r^3, where E is the electric field, k is the electrostatic constant, p is the dipole moment, and r is the distance from the dipole.
| 2. What is the difference between the electric field due to a dipole and a continuous charge distribution? | |
Ans. The electric field due to a dipole is a combination of two opposite charges, resulting in a field that decreases with distance. In contrast, a continuous charge distribution involves numerous charges spread out over space, creating a more complex electric field pattern.
| 3. How can the electric field due to a continuous charge distribution be calculated? | |
Ans. The electric field due to a continuous charge distribution can be calculated using integration. By breaking down the charge distribution into infinitesimally small elements, you can sum up the contributions of each element using Coulomb's law and then integrate over the entire distribution.
| 4. Can the electric field due to a dipole be zero at any point? | |
Ans. Yes, the electric field due to a dipole can be zero at certain points. These points are located along the line connecting the positive and negative charges of the dipole, and their distance from the dipole is given by r = p / (2 * k * q), where p is the dipole moment and q is the magnitude of the charges.
| 5. What are some real-life examples of continuous charge distributions? | |
Ans. Some real-life examples of continuous charge distributions include charged wires, charged plates, and charged spheres. These objects exhibit a continuous distribution of charges, which can be used to study the electric field in various situations.
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