361800 A particle moves according to the equation \({x=a \sin \omega t}\) and \({y=a(1-\cos \omega t)}\). The path of the particle is

361801 Assertion :
For motion in two or three dimensions, velocity and acceleration vectors must have any angle between \(0^{\circ}\) and \(180^{\circ}\) between them.
Reason :
For one dimensional motion the angle between velocity and acceleration of an object is either \(0^{\circ}\) or \(180^{\circ}\).

361802 Particle is dropped from the height of \({20 m}\) on horizontal ground. There is wind blowing due to which horizontal acceleration of the particle becomes \({6 {~ms}^{-2}}\). Find the horizontal displacement of the particle till it reaches ground.

361803 Path of a particle moving in \(xy\) plane is \(y = 3x + 4.\) At some instant suppose \(x\)- component of velocity is \(1m/\sec \) and it is increasing at a rate of \(1m/{\sec ^2}\) then at this instant.

361804 Consider the velocity-time graph. It represents the motion of

361800 A particle moves according to the equation \({x=a \sin \omega t}\) and \({y=a(1-\cos \omega t)}\). The path of the particle is

361801 Assertion :
For motion in two or three dimensions, velocity and acceleration vectors must have any angle between \(0^{\circ}\) and \(180^{\circ}\) between them.
Reason :
For one dimensional motion the angle between velocity and acceleration of an object is either \(0^{\circ}\) or \(180^{\circ}\).

361802 Particle is dropped from the height of \({20 m}\) on horizontal ground. There is wind blowing due to which horizontal acceleration of the particle becomes \({6 {~ms}^{-2}}\). Find the horizontal displacement of the particle till it reaches ground.

361803 Path of a particle moving in \(xy\) plane is \(y = 3x + 4.\) At some instant suppose \(x\)- component of velocity is \(1m/\sec \) and it is increasing at a rate of \(1m/{\sec ^2}\) then at this instant.

361804 Consider the velocity-time graph. It represents the motion of

361800 A particle moves according to the equation \({x=a \sin \omega t}\) and \({y=a(1-\cos \omega t)}\). The path of the particle is

361801 Assertion :
For motion in two or three dimensions, velocity and acceleration vectors must have any angle between \(0^{\circ}\) and \(180^{\circ}\) between them.
Reason :
For one dimensional motion the angle between velocity and acceleration of an object is either \(0^{\circ}\) or \(180^{\circ}\).

361802 Particle is dropped from the height of \({20 m}\) on horizontal ground. There is wind blowing due to which horizontal acceleration of the particle becomes \({6 {~ms}^{-2}}\). Find the horizontal displacement of the particle till it reaches ground.

361803 Path of a particle moving in \(xy\) plane is \(y = 3x + 4.\) At some instant suppose \(x\)- component of velocity is \(1m/\sec \) and it is increasing at a rate of \(1m/{\sec ^2}\) then at this instant.

361804 Consider the velocity-time graph. It represents the motion of

361800 A particle moves according to the equation \({x=a \sin \omega t}\) and \({y=a(1-\cos \omega t)}\). The path of the particle is

361801 Assertion :
For motion in two or three dimensions, velocity and acceleration vectors must have any angle between \(0^{\circ}\) and \(180^{\circ}\) between them.
Reason :
For one dimensional motion the angle between velocity and acceleration of an object is either \(0^{\circ}\) or \(180^{\circ}\).

361802 Particle is dropped from the height of \({20 m}\) on horizontal ground. There is wind blowing due to which horizontal acceleration of the particle becomes \({6 {~ms}^{-2}}\). Find the horizontal displacement of the particle till it reaches ground.

361803 Path of a particle moving in \(xy\) plane is \(y = 3x + 4.\) At some instant suppose \(x\)- component of velocity is \(1m/\sec \) and it is increasing at a rate of \(1m/{\sec ^2}\) then at this instant.

361804 Consider the velocity-time graph. It represents the motion of

361800 A particle moves according to the equation \({x=a \sin \omega t}\) and \({y=a(1-\cos \omega t)}\). The path of the particle is

361801 Assertion :
For motion in two or three dimensions, velocity and acceleration vectors must have any angle between \(0^{\circ}\) and \(180^{\circ}\) between them.
Reason :
For one dimensional motion the angle between velocity and acceleration of an object is either \(0^{\circ}\) or \(180^{\circ}\).

361802 Particle is dropped from the height of \({20 m}\) on horizontal ground. There is wind blowing due to which horizontal acceleration of the particle becomes \({6 {~ms}^{-2}}\). Find the horizontal displacement of the particle till it reaches ground.

361803 Path of a particle moving in \(xy\) plane is \(y = 3x + 4.\) At some instant suppose \(x\)- component of velocity is \(1m/\sec \) and it is increasing at a rate of \(1m/{\sec ^2}\) then at this instant.

361804 Consider the velocity-time graph. It represents the motion of