A wave is represented by an equation `y = A sin (Bx + Ct)`. Given that the constants A, B and C are positive , can you tell in which direction the wave is moving ?

A wave is represented by the equation y = 0.06 sin (200 (pi) t - 20 (pi) x) quantities are in S.I. units . Calculate wave length of the wave

A wave is represented by the equation y = A sin(10pix + 15pit + (pi)/(3)) where x is in meter and t is in seconds. The expression represents :

A wave is represented by the equation y = 0.06 sin (200 (pi) t - 20 (pi) x) quantities are in S.I. units . Calculate frequency

A wave is represented by the equation y = 0.06 sin (200 (pi) t - 20 (pi) x) quantities are in S.I. units . Calculate amplitude

A progressive wave is represented by the equation y= 0.5 sin ( 314t- 12.56x) where y and x are in metre and t is in second .Its wavelength is

When a wave travels in a medium, the particle displacement is given by the equation y = alpha sin 2pi(bt -cx) where a, b and c are constants. The maximum particle velocity will be twice the wave velocity if

A traverse wave is repersented by the equation y=y_(0)sin(2pi)/(lambda)(vt-x) For what value of lambda the maximumn particle velocity equal to two times the wave velocity

The displacement of two sinusoidal waves propagating through a string are given by the following equation y_1 = 4 sin (20 x - 30 t) , y_2 = 4 sin (25 x - 40 t) .where x and y are in centimeter and t in second When these two waves interfere , what are the maximum and minimum values of the intensity ?

A wave represented by the equation y=acos(kx-omegat) is superposed with another wave to form stationary wave such that the point x=0 is a node. The equation for the other wave is:

A transverse wave of equation y= 2sin (0.01x + 30 t) moves on a stretched string from one end to another end.In the equation of wave.x and y are in cm and t in second.The time taken by wave to reach from one to another of string of length 45 cm is