A point mass oscillates along the `x-`acis according to the law `x = x_(0)cos(omegat - pi//4)` if the acceleration of the particle is written as, a `= A cos(omega + delta)`, then :

A point mass oscillates along the x-axis according to the law x=x_(0) cos(omegat-pi//4) . If the acceleration of the particle is written as a=A cos(omegat+delta) , the .

A point mass oscillates along the x-axis according to the law x=x_(0) cos(omegat-pi//4) . If the acceleration of the particle is written as a=A cos(omegat+delta) then ,

A point mass oscillates along the x-axis according to the law x=x_(0) cos(omegat-pi//4) . If the acceleration of the particle is written as a=Acos(omegat+delta) , the .

A point mass oscillates along the x-axis according to the law x=x_(0) cos(moegat-pi//4). If the acceleration of the particle is written as a=A cos(omegat+delta), the .

A point mass oscillates along the x-axis according to the law, x=x_(0)cos(omegat-pi/4) . If the acceleration of the particle is written as alpha=Acos(omegat+delta) , find A and delta .

A particle moves along the X -axis according to to the law S=a sin^(2)(omegat-pi//4) The amplitude of the oscillation is

A particle moves along the X -axis according to to the law S=a sin^(2)(omegat-pi//4) The time period of oscillations is

A particle moves along the x axis according to the law x=a cos omega t . Find the distance that the particle covers during the time interval from t=0 to t .