A solid cylinder 1m in diameter and 0.8m high is of uniform relative density 0.85.
Calculate the periodic time of small oscillations when cylinder floats with its axis
vertical in still water
To find elongation on a graph, you need to identify the points where the graph reaches its maximum and minimum values within a specific interval. Elongation is typically represented as the difference between these two extreme points. You can calculate this by measuring the vertical distance between the highest peak and the lowest trough on the graph. Additionally, if the graph represents a periodic function, the elongation can be assessed by examining the amplitude of the oscillations.
Pie is tasty. Pi, however, is what you use in periodic functions. +++ And you do so because periodic functions have properties linked to those of the circle. (You can illustrate this by plotting a sine curve on graph-paper, from a circle whose diameter is the peak-peak amplitude of the wave..)
A simple pendulum, ideally consists of a large mass suspended from a fixed point by an inelastic light string. These ensure that the length of the pendulum from the point of suspension to its centre of mass is constant. If the pendulum is given a small initial displacement, it undergoes simple harmonic motion (SHM). Such motion is periodic, that is, the time period for oscillations are the same.
yes
Yes, the tangent function is periodic.
They look like blurs
Vibration refers to mechanical oscillations about an equilibrium point. The oscillations may be periodic such as the motion of a pendulum or random such as the movement of a tire on a gravel road.sorce-wikipedia
Damped (or free) oscillation occurs when an object is set to vibrate at its natural frequency while forced oscillation involves the application of a force to keep an object in constant or repetitive motion.
Many oscillations are simple harmonic motions and such motion can be represented by a sine (or equivalently, cosine) curve.
Timing 50 oscillations instead of just one helps to reduce the impact of random errors and fluctuations in measurements. By averaging the total time taken for multiple oscillations, any anomalies from a single measurement are minimized, leading to a more accurate determination of the periodic time. This approach increases the precision of the results, as it provides a better representation of the system's behavior over time.
periodic motion is a motion of body wich repeats itself in equal intervals of time , but a oscillatory motion is a periodic motion which is about a mean position . so all periodic motions could not be a oscillatory motion , but all oscillatory motions are periodic in nature.
You can measure the frequency of a pendulum's periodic motion by counting the number of complete oscillations it makes in a given time period, usually one second. The frequency is the number of cycles or oscillations per unit time and is usually measured in Hertz (Hz), which represents cycles per second.
Yes, every periodic motion has a frequency, which represents the number of complete cycles or oscillations that occur in a given unit of time. The frequency is a fundamental property of periodic motion and is related to the time it takes for the motion to repeat itself.
The smallest diameter in the periodic table belongs to the element helium, as it has the smallest atomic radius due to its high nuclear charge and the attraction between the electrons and the nucleus.
Frequency in periodic waves refers to the number of cycles or oscillations that occur in a unit of time. It is a measure of how often the wave pattern repeats itself. In simple terms, frequency determines how frequently the wave completes one full cycle.
The sine wave equation is y A sin(Bx C), where A is the amplitude, B is the frequency, and C is the phase shift. It is used to represent periodic oscillations in fields like physics, engineering, and music by showing how a wave varies over time. The equation helps to visualize and analyze the behavior of oscillating phenomena, such as sound waves, electrical signals, and mechanical vibrations.
Periodic force is a repeating and predictable external force that is applied to a system at regular intervals. It can cause oscillations or vibrations in the system, depending on the frequency and amplitude of the force. Periodic force is commonly studied in physics and engineering to understand how systems respond to external influences over time.