The equation of a longitudinal wave is given by `y=10sin2pi(50t+(50)/(22)x)` (in S.I units). Find the value of x at which change in pressure is maximum at `t=0`.

[Q.Nos. 1-2] y(x, t) equation of a lingiutudinal wave is given as y = 10^(-2)2(pi)[1000t+(50)/(17)x] (All Si units At t = 0 Change in pressure is maximum at x=……….m.

[Q.Nos. 1-2] y(x, t) equation of a lingiutudinal wave is given as y = 10^(-2)2(pi)[1000t+(50)/(17)x] (All Si units At t = 0 Change in pressure is maximum at x=……….m.

The equation of a longitudinal wave is represented as y= 20 cos pi (50 t-x) . Its wavelength is

Equation of a wave is given by y = 10^(4) sin(60t + 2x) , x & y in metre and t is in second. Then

[Q.Nos. 1-2] y(x, t) equation of a lingiutudinal wave is given as y = 10^(-2)2(pi)[1000t+(50)/(17)x] (All Si units If density of the gas is 10^(-3)kg//m^(3) , find the pressure amplitube

y(x, t) equation of a lingitudinal wave is given as y = 10^(-2)2(pi)[1000t+(50)/(17)x] (All Si units If density of the gas is 10^(-3)kg//m^(3) , find the pressure amplitube