Maxwell Equations in differential and integral form| Basic laws to understand EMFT Maxwell Equations

Maxwell Equations in differential and integral form are discussed with all required basics as Gauss Law for Electrostatics, Gauss Law for Magnetostatics, Faradays law for electro magnetic mutual induction, Displacement Current, Amperes circuital law, Modified Amperes law etc. For explanations watch our lecture series in hindi.
🔬 Dive into the Fascinating World of Maxwell Equations | Comprehensive Lecture Series in Hindi! 🎓
Ready to unravel the mysteries of electromagnetism? Look no further! 🌌 Our captivating lecture series covers everything you need to know about Maxwell Equations in both differential and integral forms. 💡
From Gauss Law for Electrostatics to Gauss Law for Magnetostatics, Faraday's Law for Electromagnetic Mutual Induction to Displacement Current, Amperes Circuital Law to the Modified Amperes Law - we've got it all! ⚡
Join us for an immersive learning experience as we break down complex concepts into easily digestible explanations, all presented in Hindi for your convenience. 📚
Led by our expert educator, Dr. Ashutosh Pandey, you'll gain a solid foundation in the basics and dive deep into the intricacies of Maxwell Equations. 🎯 His passion for teaching and knack for simplifying complex theories will keep you engaged and inspired throughout the series. 🔥
Whether you're a B.Tech, B.Sc., or simply an avid learner fascinated by physics, this series is tailor-made for you! 🚀
Don't miss out on this golden opportunity to enhance your understanding of electromagnetism. Subscribe now and join our community of curious minds on this enlightening journey! 🌟
Ready to elevate your knowledge to new heights? Hit that subscribe button, like, and share this series with your friends to spread the joy of learning! 🌈
और हाँ चैनल सब्सक्राइब करना मत भूलना आपके लाइक्स और कमैंट्स का हमें इंतजार रहेगा
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This video is very useful for engineering physics AKTU students, BSc Physics in hindi students, and all other who need to know about this topic
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Maxwell's equations are a set of fundamental equations in classical electromagnetism that describe the behavior of electric and magnetic fields and their interactions with charges and currents. They were formulated by James Clerk Maxwell in the 19th century and played a crucial role in unifying the understanding of electricity, magnetism, and light. The four Maxwell's equations are: 1. Gauss's Law for Electric Fields: This equation relates the electric flux through a closed surface to the total electric charge enclosed within that surface. It states that the electric flux out of any closed surface is proportional to the total electric charge enclosed by that surface. ∮E · dA = (1/ε₀) ∫ρ dV where E is the electric field, dA is an infinitesimal area vector on the closed surface, ε₀ is the permittivity of free space, ρ is the charge density, and the integrals are taken over the closed surface and the volume enclosed by it, respectively. 2. Gauss's Law for Magnetic Fields: This equation states that the magnetic field lines are always closed loops, and there are no magnetic monopoles (isolated magnetic charges). It relates the magnetic flux through a closed surface to the absence of magnetic monopoles. ∮B · dA = 0 where B is the magnetic field and the integral is taken over a closed surface. 3. Faraday's Law of Electromagnetic Induction: This equation describes how a changing magnetic field induces an electric field. It states that the electromotive force (EMF) around a closed loop is equal to the negative rate of change of magnetic flux through that loop. ∮E · dl = - dΦB/dt where E is the electric field, dl is an infinitesimal vector element along the closed loop, dΦB/dt is the rate of change of magnetic flux through the loop, and the integral is taken around the closed loop. 4. Ampere's Law with Maxwell's Addition: This equation relates the circulation of the magnetic field around a closed loop to the sum of the conduction current and the displacement current passing through the loop. The displacement current accounts for the time-varying electric fields and is a modification made by Maxwell. ∮B · dl = μ₀ (I_c + ε₀ dΦE/dt) where B is the magnetic field, dl is an infinitesimal vector element along the closed loop, I_c is the conduction current passing through the loop, dΦE/dt is the rate of change of electric flux through the loop, μ₀ is the permeability of free space, ε₀ is the permittivity of free space, and the integral is taken around the closed loop. These four equations, together with appropriate boundary conditions, form a complete set of equations that describe the behavior of electric and magnetic fields, their generation, propagation, and interaction with charges and currents. They are fundamental to the understanding of classical electromagnetism and have had profound implications in various areas, including the development of telecommunications, electronics, and the theory of light.

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