Lissajous figures can be drawn using parametric equations that define the curves based on sine and cosine functions. The equations typically take the form ( x(t) = A \sin(at + \delta) ) and ( y(t) = B \sin(bt) ), where ( A ) and ( B ) represent the amplitudes, ( a ) and ( b ) the frequencies, and ( \delta ) the phase difference. By varying the parameters ( A ), ( B ), ( a ), ( b ), and ( \delta ), you can create different intricate shapes. These figures can be visualized using graphing software or oscilloscopes.
All congruent figures are similar figures, and have identical sizes.
3dimentional figures are solid figures.
The CRT display becomes an electronic graph of two instantaneous voltages. The display may be a direct comparision of two voltages such as during phase measurement, or frequency measurement with Lissajous waveforms.
Congruent figures are figures that have the same size and shape.
when 2 perpendicular, sinusoidally varying voltages are applied to an electron beam in a CRT, the pattern traced by the beam on the screen of the CRT is a lissajous figure.
Jules Antoine Lissajous died in 1880.
Jules Antoine Lissajous was born on March 4, 1822.
Jules Antoine Lissajous was born on March 4, 1822.
Lissajous figures can be drawn using parametric equations that define the curves based on sine and cosine functions. The equations typically take the form ( x(t) = A \sin(at + \delta) ) and ( y(t) = B \sin(bt) ), where ( A ) and ( B ) represent the amplitudes, ( a ) and ( b ) the frequencies, and ( \delta ) the phase difference. By varying the parameters ( A ), ( B ), ( a ), ( b ), and ( \delta ), you can create different intricate shapes. These figures can be visualized using graphing software or oscilloscopes.
Lissajous figures are observed when two simple harmonic motions are perpendicular to each other. These figures can be generated by plotting the motion of a point on a plane as it moves according to the two harmonic motions. They are commonly seen in the study of oscillations and wave phenomena.
There is quite a bit info on Lissajous curves(that's spelled right), check the link below.
yes
nbnxvkmxnbv
lissajous
The formula for calculating the frequency of a Lissajous figure is f = (n2-n1) * (f1-f2) / (2 * (n1+n2)), where f is the frequency of the Lissajous figure, n1 and n2 are the integer ratios of the frequencies f1 and f2 on the x and y axes respectively.
A: To get the phase angle