To find the amplitude of oscillation in a given system, measure the maximum displacement from the equilibrium position. This distance represents the amplitude of the oscillation.
To find the amplitude of a spring, measure the maximum distance the spring stretches or compresses from its equilibrium position when a force is applied. This distance represents the amplitude of the spring's oscillation.
To find the velocity of a mass at half the amplitude of its oscillation, you can use the formula for the velocity in simple harmonic motion: v = ω√(A^2 - x^2), where ω is the angular frequency, A is the amplitude of the oscillation, and x is the displacement from equilibrium. At half the amplitude, x = A/2, so plug this into the formula to calculate the velocity.
Getting 20 oscillations allows for a more accurate measurement of the period by averaging out any potential errors in timing a single oscillation. This can result in a more precise determination of the period of the oscillation.
To find the amplitude of a wave, measure the distance from the equilibrium position to the crest or trough of the wave. The amplitude represents the maximum displacement of the wave from its equilibrium position.
The sine wave formula is y A sin(Bx C), where A represents the amplitude, B represents the frequency, and C represents the phase shift. To calculate the amplitude, you can find the maximum value of the sine wave. To calculate the frequency, you can determine the number of cycles that occur in a given time period.
To find the amplitude of a spring, measure the maximum distance the spring stretches or compresses from its equilibrium position when a force is applied. This distance represents the amplitude of the spring's oscillation.
To find the velocity of a mass at half the amplitude of its oscillation, you can use the formula for the velocity in simple harmonic motion: v = ω√(A^2 - x^2), where ω is the angular frequency, A is the amplitude of the oscillation, and x is the displacement from equilibrium. At half the amplitude, x = A/2, so plug this into the formula to calculate the velocity.
Getting 20 oscillations allows for a more accurate measurement of the period by averaging out any potential errors in timing a single oscillation. This can result in a more precise determination of the period of the oscillation.
To find the amplitude of a wave, measure the distance from the equilibrium position to the crest or trough of the wave. The amplitude represents the maximum displacement of the wave from its equilibrium position.
The sine wave formula is y A sin(Bx C), where A represents the amplitude, B represents the frequency, and C represents the phase shift. To calculate the amplitude, you can find the maximum value of the sine wave. To calculate the frequency, you can determine the number of cycles that occur in a given time period.
The amplitude of a wave is the measure of its maximum displacement from the equilibrium position. To find the amplitude, you measure the distance between the equilibrium position and the peak (or trough) of the wave. This value represents the maximum amount by which the wave oscillates from its resting point.
Sound is the oscillation of pressure through a medium and is measured in decibels.
To find the equation of a sine wave, you need to know the amplitude, period, and phase shift of the wave. The general form of a sine wave equation is y Asin(B(x - C)), where A is the amplitude, B is the frequency (related to the period), and C is the phase shift. By identifying these values from the given information or graph, you can write the equation of the sine wave.
Sound is the oscillation of pressure through a medium and is measured in decibels.
To find omega in a given system or equation, you can use the formula 2f, where represents angular velocity and f represents frequency. Simply plug in the values for frequency and solve for omega using this formula.
The amplitude of a sine (or cosine) curve is the difference between the maximum and minimum values of the curve, measured over a whole cycle.
y = sin(-x)Amplitude = 1Period = 2 pi