In Mechanical quantum, one names amplitude a vector made up of a Module and a phase, which can be represented by a Complex number (two coordinates). The square of the module of this amplitude is comparable roughly speaking to a probability of detection of the particle in a given place.
In this simple equation of wave:
there (T) = has sin ( T − K ) + B
has is the amplitude of the wave. It is the distance between the maximum of the wave and the horizontal axis.
The measuring unit of the amplitude depends on the measured physical size:
When one wants to measure the amplitude of physical phenomena, the amplitude such as it is calculated previously inevitably is not best adapted. This one is then called “amplitude peak” or “point of the amplitude”, distinguishing it from another concept of amplitude, used particularly in the electrotechnical : the quadratic Average of the amplitude compared to the horizontal axis.
various measurements of the amplitude of a sinusoidal signal
It is possible some to formalize the amplitude:
The third definition is often used for forms of “complex” wave. ( Why? )
to be made: to compare when/how there is equivalent or not, and when to use it humm a lab of Pine-1001 reveals the difficulty of the thing
Simple: Amplitude
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