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所在平台: Udemy |
课程主页: https://www.udemy.com/course/physics-oscillations-shm-waves-ap-physics-1iitneet/
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**课程名称：** 物理：振动、简谐运动、波 (AP-Physics-1, IIT, NEET) **课程概述：** 本课程深入探讨振动、简谐运动（SHM）和波动的核心概念。课程涵盖了简谐运动的各个方面，包括其微分方程、加速度、速度和位移关系，以及与统一圆周运动（UCM）的联系。此外，还讲解了与SHM相关的能量（动能、势能、总能量）及其图形表示。 课程内容还包括了轴平行定理、滚动动能等关键概念。通过具体实例，如水平弹簧-质量系统、垂直弹簧-质量系统、电场和液体中的弹簧-质量系统，以及考虑了串联、并联和切割弹簧的组合，帮助学生理解实际应用。 此外，课程还涉及了通过直径的隧道中的SHM、U形管液体振荡、以及秒摆的振动特性，包括其周期计算和重力加速度的有效值。最后，课程将介绍自由振动、阻尼振动、受迫振动以及共振和耦合振动。 **学习目标：** 本课程旨在为学生打下坚实的理论基础，并帮助他们为IIT JEE、NEET、CET等竞争性考试做好准备。
DescriptionThis course is on the topic of Oscillations, SHM, Waves.Its covers simple harmonic motion, parallel axis theorem, Rolling kinetic energy.Course ContentPeriodic motionHarmonic and non-harmonic motionSimple Harmonic MotionDifferential Equation of linear SHMAcceleration for SHMSome important termsVelocity in SHMDisplacement in SHMDifferent values of Velocity in SHMDifferent Values of displacementRelation Between SHM and UCMKinetic EnergyPotential EnergyTotal EnergyGraphical Representation of Displacement From Extreme PositionGraphical Representation of DisplacementGraphical representation of displacement from extreme position(Reshoot) Graphical representation of Velocity from extreme positionGraphical representation of acceleration from extreme positionGraphical representation of displacement from mean positionGraphical representation of velocity from mean positionHow to Prove SHMHorizontal Spring Mass SystemVertical Spring Mass SystemSpring Mass System in LiftGraphical representation of acceleration from mean positionSeries combination of springsParallel combination of springsPrinciple of superposition of SHMSpring mass system in electric fieldSpring mass system in liquidSpring mass system in partially immersed liquidAnti parallel combination and Reduced mass systemCutting of SpringsSHM in a tunnel that passes through diameterSHM in a tunnel at any random pointOscillation of liquid in a U shaped tubeSimple PendulumSHM in a Simple PendulumTime period of a simple pendulumCalculate effective acceleration due to gravityFree Oscillations, Damped Oscillations and Forced OscillationsResonant oscillation and coupled oscillationsThese are fantastic concepts that will lay a strong theoretical foundation for you and help you with competitive exams like IIT JEE, NEET , CET, Foundation.
