The formula for calculating phase difference is given as Φ = (Δt/T)*360°, where Φ is the phase difference, Δt is the time difference between the two waves, and T is the period of the waves.
The zero point is the point where the two waves intersect and have the same amplitude. To find this point, you can set the equations of the two waves equal to each other and solve for the value of x. This will give you the x-coordinate of the zero point.
Yes, phase difference and zero point can both be negative. This can happen when the two waves are out of phase or when the zero point is located in the negative y-axis.
Yes, it is possible for two sinusoidal waves to have a phase difference of 180 degrees. This means that the two waves are completely out of phase and have opposite amplitudes.
Changing the frequency does not affect the phase difference and zero point of two sinusoidal waves. These values are determined by the time difference between the waves and the period of the waves, which are not affected by changes in frequency.