# Fundamental Period Calculator

The fundamental frequency, often referred to simply as the fundamental, is defined as the lowest frequency of a periodic waveform.In music, the fundamental is the musical pitch of a note that is perceived as the lowest partial present. In terms of a superposition of sinusoids, the fundamental frequency is the lowest frequency sinusoidal in the sum.

The most common expression for the calculation of the fundamental period of vibration ( ) is where is the total height of the building (in meters).

The period \$ t \$ of a periodic function \$ f(x) \$ is the value \$ t \$ such that \$\$ f (x+t) = f(x) \$\$ Graphically, its curve is repeated each period, by translation. The function is equal to itself all the lengths \$ t \$. The value of the period \$ t \$ is also called the periodicity of the function.

A Simple Model for Calculating the Fundamental Period of Vibration in Steel. It should be noted that equation 22 is similar to the equation used to calculate the fundamental period of a single degree of freedom, i.e. m T2 k where m and k are the mass and the stiffness of the.

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The fundamental frequency is defined as . A Simple Model for Calculating the Fundamental Period of Vibration in Steel Structures. It should be noted that equation 22 is similar to the equation used to calculate the fundamental period of a single degree of freedom, i.e. m T2 k where m and k are the mass and the stiffness of the.

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