Pendulum 15 9 14
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A simple pendulum consists of a weight suspended from a pivot that is free to swing back and forth. When displaced from its resting position, gravity causes the pendulum to accelerate back towards equilibrium in an oscillating motion. The time for one full cycle from left swing to right swing is called the period. The period depends on the length of the pendulum and also slightly on the amplitude or width of the swing.
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It covers all Basic concepts of shockers and types with less images but enough to understand the concepts. by Sharishth Singh, linked in profile
www.linkedin.com/in/sharishth-singh-23a311154
Time of creation and upload 6:50 AM, 30 march 2018
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A simple pendulum consists of a weight suspended from a pivot that is free to swing back and forth. When displaced from its resting position, gravity causes the pendulum to accelerate back towards equilibrium in an oscillating motion. The time for one full cycle from left swing to right swing is called the period. The period depends on the length of the pendulum and also slightly on the amplitude or width of the swing.
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The document is a PowerPoint presentation about the simple pendulum and periodic motion. It defines a simple pendulum as a mass attached to a string that is free to swing back and forth. The motion of the pendulum is periodic, meaning it repeats at regular time intervals. The time taken to complete one full swing from side to side is called the periodic time or period of the pendulum.
Pendulum
This document discusses simple and compound pendulums. A simple pendulum consists of a mass attached to a string that swings back and forth. Its period depends only on its length and gravity. A compound pendulum is a rigid object that pivots, like a door. Its period depends on its length of gyration, moment of inertia, mass, and gravity. For small angles, a compound pendulum behaves similarly to a simple pendulum with an effective length. Both types of pendulums exhibit simple harmonic motion that can be modeled by the same equation.
ICSE_CLASS 9_PHYSICS_SIMPLE PENDULUM_VVT.pptx
A presentation on Simple Pendulum - important terms and relationships between time period and frequency and time period and effective length and acceleration due to gravity
Final m1 march 2019
This document provides an overview of Module 1: Oscillations and Waves. It covers the following topics:
1. Free oscillations, including the definition and characteristics of simple harmonic motion, the differential equation of motion, mechanical oscillations using a mass-spring system, and complex notation.
2. Damped and forced oscillations, including the theory of damped oscillations involving overdamping, critical damping, and underdamping. It also discusses forced oscillations and resonance.
3. Shock waves, including definitions of Mach number, properties and laws governing shock waves, and applications involving shock tube experiments.
4. The document concludes with references on oscillations, vibrations, and waves from various textbooks and journals
ch_13_PPT_lecture.pptx
This document provides an overview of oscillations, periodic motion, and waves. It discusses key concepts such as oscillation, period, frequency, and harmonic motion. Specific examples covered include a mass on a spring, which exhibits simple harmonic motion, and a pendulum, whose period depends only on its length and gravity. The document also introduces wave properties and interacting waves.
simple harmonic motion
This document discusses simple harmonic motion and compares oscillating springs and pendulums. It defines simple harmonic motion as vibration about an equilibrium position where a restoring force is proportional to displacement. Springs and pendulums are given as examples that exhibit simple harmonic motion. The restoring force of a spring is described by Hooke's law as being proportional to displacement. For both springs and pendulums, the period of oscillation depends only on intrinsic properties and is independent of amplitude.
APPLICATIONS OF SHM
Simple harmonic motion is a periodic motion where the restoring force is directly proportional to the displacement from the equilibrium position. It is characterized by its amplitude, period, frequency, and phase. The period and frequency are determined by the overall system, while the amplitude and phase depend on the initial conditions. Examples of simple harmonic motion include a mass attached to a spring, a pendulum, and molecules inside solids. It occurs throughout nature and has many practical applications.
Waves 2012-website
- Simple harmonic motion describes oscillatory or back-and-forth motion caused by a restoring force proportional to displacement from equilibrium.
- Examples of objects that exhibit simple harmonic motion include springs, pendulums, and waves.
- The period and frequency of oscillation depend on attributes like the spring constant, length, or mass in the case of springs and pendulums.
Spring
A spring is defined as an elastic body, whose function is to distort when loaded and to recover its original shape
when the load is removed.
CLASS 8 FORCE & PRESSURE
1. Explain turning effect of force,with examples of daily life
2. Define Moment of force
3. Express Moment of force with proper unit
4. Solve simple problems based on formula for pressure
5. Define Pressure
6. Express pressure in proper units
7. Solve simple Problems based on formula pressure
8. Explanation of Pressure exerted by atmosphere
The simple pendulum (using O.D.E)
This document discusses the simple pendulum. It describes a simple pendulum as consisting of a mass suspended by a string of negligible mass, with the angle varying sinusoidally with time. The restoring force is proportional to the sine of the angle, allowing it to be treated mathematically similarly to a mass on a spring. The period of a pendulum depends only on its length. Several examples are provided to illustrate physical pendulums and calculating oscillation properties like period. Assumptions of the simple pendulum model are noted.
Simple Harmonic Motion
Simple harmonic motion describes back-and-forth motion caused by a restoring force proportional to displacement from equilibrium. Springs obey Hooke's law, where force is proportional to displacement. The period of a spring or pendulum undergoing simple harmonic motion can be determined from its total energy and amplitude or from equations relating displacement to velocity in circular motion.
Similar to Pendulum 15 9 14 (14)
Pendulum 15 9 14
- 2. SIMPLE PENDULUM CHAPTER : UNIT : OSCILLATION STANDARD: 9
- 3. A pendulum is a weight suspended from a pivot so that it can swing freely.[1] When a pendulum is displaced sideways from its resting equilibrium position, it is subject to a restoring force due to gravity that will accelerate it back toward the equilibrium position. When released, the restoring force combined with the pendulum's mass causes it to oscillate about the equilibrium position, swinging back and forth. The time for one complete cycle, a left swing and a right swing, is called the period. The period depends on the length of the pendulum, and also to a slight degree on the amplitude, the width of the pendulum's swing.
- 4. OSCILLATION OF SIMPLE PENDULUM
- 5. Simple pendulum’s model; Assumes no friction or air resistance
- 6. The period of a pendulum gets longer as the amplitude θ0 (width of swing) increases.
- 7. The true period is shown as a solid pendulum, the simple period equation is shown as an empty pendulum
- 9. THANKYOU SUBMITTED BY: ANSIYA. J REGISTER NO: 13973003