This question makes no sense as the specified condition cannot occur. The phase shift between a sine wave and a cosine wave is always 90 degrees, by definition.
When the phase shift of a function, particularly in trigonometric functions like sine or cosine, increases, the entire graph of the function shifts horizontally along the x-axis. An increase in the phase shift moves the graph to the left if the phase shift is negative (subtracting) or to the right if the phase shift is positive (adding). This alteration does not affect the amplitude or frequency of the function; it simply changes the starting point of the oscillation.
An analog phase shifter provides a phase shift with a varying control voltage. A digital phase shifter switches among phase states to provide discrete phase shifts. the more bits there are, the smaller the quantization/digitization error. For example, 1 bit phase shifter provides a phase shift of 0 and 180°, or 0 and 90°. 2 bit phase shifter provides a phase shift of 0, 90°, 180° and 270°. 3 bit phase shifter provides a phase shift of 0, 45°, 90°, 135°, 180°, 225°, 270°, 315°, 360°.
There are many phase shift oscillator circuits on the internet. Google search, `phase+shift+oscillator+schematics` and `phase+shift+oscillator+diagrams`. Generally, if you want to change the phase shift characteristics, you'll need to substitute some fixed resistors with variable resistors and depending where they're placed, you can either change the operating frequency or the waveform characteristics.
basicaly the two inductors work as an autotransformer,providing a phase shift of 180 degree
The amount of phase shift depends on the resistance that is also present in the system. In an ideal situation, the phase shift would be +90 degrees, but that would require a voltage source with zero resistance, conductors with zero resistance, and an ideal capacitor that exhibited only capacitance.
When the phase shift of a function, particularly in trigonometric functions like sine or cosine, increases, the entire graph of the function shifts horizontally along the x-axis. An increase in the phase shift moves the graph to the left if the phase shift is negative (subtracting) or to the right if the phase shift is positive (adding). This alteration does not affect the amplitude or frequency of the function; it simply changes the starting point of the oscillation.
y=2/3cos(1.8b-5.2)+3.9
The phase angle phi in the cosine function cos(wtphi) affects the horizontal shift of the graph of the function. A positive phi value shifts the graph to the left, while a negative phi value shifts it to the right.
If you look at the graphs of y=sin(x) and y=cos(x) you can see that the two sinusoidal curves are actually the same graph, but that one is just a shifted version of the other. This type of shift may be referred to as a phase shift. This shift allows certain values of sine and cosine to be equivalent, but to occur at different angle values. You may wish to experiment with other values to better understand the relationship between the two. Such as at 45 degrees: at this value cosine and sine are equal.
no phase shift
The phase constant equation is -t, where is the phase shift, is the angular frequency, and t is the time.
8 phase shift keying is a complex form of digital modulation by altering a sine wave and a cosine wave: shifting their phase. The best explanations I have found so far can be found at http://en.wikipedia.org/wiki/Phase-shift_keying and http://www.sss-mag.com/pdf/1modulation.pdf But they all explain the more simpler forms of phase shift keying: Binary Phase Shift Keying (BPSK) and Quadrature Phase Shift Keying (QPSK) and they don't say much about 8PSK unfortunately. However this might still give you an idea. Good luck, I will keep searching myself. Karen von Hünerbein
guess the fuse would blow
The phase-shift oscillator gets its name from the phase-shift network used in its design, which introduces a phase shift in the feedback path of the circuit. This phase shift is necessary for maintaining oscillations in the circuit.
phase shift in integrator is 180 degrees and phase shift in differentiator is 0 degrees
180 degree phase shift
The voltage phase shift between primary and secondary connections in a transformer is 180 electrical degrees.