The video discusses the calculation of the spring constant when a single spring is cut in an M N ratio. It provides equations for determining KM and KN in terms of the original spring constant K and the ratios M and N.
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The video discusses parallel spring combinations and how to determine if the system will perform SHM. It also explains how to simplify the system and calculate the equivalent spring constant.
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The video explains the concept of physical pendulum motion, discussing the forces and torques involved, and the condition for simple harmonic motion (SHM) in physical pendulum motion.
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Learning about series spring combination, effective spring constant, and system performing SHM.
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The video discusses the analysis of simple harmonic motion, including the calculation of velocity and acceleration as functions of both time and position. The equations for velocity and acceleration are derived and explained, as well as the relationship between velocity, acceleration, and the position of the particle. Additionally, the conditions for simple harmonic motion are discussed in detail.
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This video explains the process of solving for simple harmonic motion (SHM) using formulas and equations. It discusses how to calculate the force, acceleration, and motion of a system in SHM and how to apply the derived formulas to solve problems.
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The video introduces the equation for simple harmonic motion and discusses its various components and conditions. It also explains the relationship between angular frequency and time period, as well as the conditions required for studying simple harmonic motion.
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The video discusses the motion of a simple pendulum, beginning with the setup of the device and the study of its motion. It then delves into the calculation of the restoring force, acceleration, and the equation for the motion of the simple pendulum. The video concludes with the explanation of how the time period and frequency of the simple pendulum are affected by external factors such as gravity.
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The video discusses tricks for calculating the behavior of a simple pendulum when it is subjected to different types of acceleration.
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Learn about the changes in the formula for a simple pendulum when modifying the system by adding mass or acceleration. Also, discover the torque and differential equations when moving the hinge in different directions.
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A detailed explanation of how to calculate the time period and frequency for a spring mass system and determining whether simple harmonic motion is occurring. Includes the calculation of forces, formulation of the differential equation, and a discussion of the independence of Omega and time period from external factors.
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The video discusses the connection between simple harmonic motion (SHM) and circular motion. It explains how SHM components can be combined to create circular motion, and how circular motion can be broken down into SHM components. It also explores the importance of studying SHM and its connection to translatory and circular motion.
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