Question

WRITE A SHORT NOTE ON MOTION IN A PLANE

Answer 1

Answer:

Motion in a plane is also referred to as a motion in two dimensions. For example, circular motion, projectile motion, etc. For the analysis of such type of motion, the reference point will be made of an origin and the two coordinate axes X and Y.

Explanation: hope this helps

Answer 2

We have learned about motion in a straight line and the three equations of motion. Now we will learn about motion in a plane. When we are talking about motion in a plane, we are talking about motion in two dimensions, since two dimensions make a plane. So we are taking two axes into consideration, generally X-axis and Y-axis. In order to derive equations of motion, we need to know about motion in one dimension.

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The equations of motion in a straight line are:

The equations of motion in a straight line are:v = u+at

The equations of motion in a straight line are:v = u+ats = ut+12at2

The equations of motion in a straight line are:v = u+ats = ut+12at2v2=u2+2as

The equations of motion in a straight line are:v = u+ats = ut+12at2v2=u2+2asWhere,

The equations of motion in a straight line are:v = u+ats = ut+12at2v2=u2+2asWhere,v = final velocity of the particle

The equations of motion in a straight line are:v = u+ats = ut+12at2v2=u2+2asWhere,v = final velocity of the particleu = initial velocity of the particle

The equations of motion in a straight line are:v = u+ats = ut+12at2v2=u2+2asWhere,v = final velocity of the particleu = initial velocity of the particles = displacement of the particle

The equations of motion in a straight line are:v = u+ats = ut+12at2v2=u2+2asWhere,v = final velocity of the particleu = initial velocity of the particles = displacement of the particlea = acceleration of the particle

The equations of motion in a straight line are:v = u+ats = ut+12at2v2=u2+2asWhere,v = final velocity of the particleu = initial velocity of the particles = displacement of the particlea = acceleration of the particlet = time interval in which the particle is in consideration

The equations of motion in a straight line are:v = u+ats = ut+12at2v2=u2+2asWhere,v = final velocity of the particleu = initial velocity of the particles = displacement of the particlea = acceleration of the particlet = time interval in which the particle is in considerationIn a plane, we have to apply the same equations separately in both the directions: Y axis and Y-axis.

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This would give us the equations for motion in a plane:

This would give us the equations for motion in a plane:vy = uy+ayt

This would give us the equations for motion in a plane:vy = uy+aytsy = uyt+12ayt2

This would give us the equations for motion in a plane:vy = uy+aytsy = uyt+12ayt2v2y = u2y+2ays

This would give us the equations for motion in a plane:vy = uy+aytsy = uyt+12ayt2v2y = u2y+2aysWhere,

This would give us the equations for motion in a plane:vy = uy+aytsy = uyt+12ayt2v2y = u2y+2aysWhere,vy= final velocity of the particle in y direction

This would give us the equations for motion in a plane:vy = uy+aytsy = uyt+12ayt2v2y = u2y+2aysWhere,vy= final velocity of the particle in y directionuy= initial velocity of the particle in y direction

This would give us the equations for motion in a plane:vy = uy+aytsy = uyt+12ayt2v2y = u2y+2aysWhere,vy= final velocity of the particle in y directionuy= initial velocity of the particle in y directionsy= displacement of the particle in y direction

This would give us the equations for motion in a plane:vy = uy+aytsy = uyt+12ayt2v2y = u2y+2aysWhere,vy= final velocity of the particle in y directionuy= initial velocity of the particle in y directionsy= displacement of the particle in y directionay= acceleration of the particle in y direction

This would give us the equations for motion in a plane:vy = uy+aytsy = uyt+12ayt2v2y = u2y+2aysWhere,vy= final velocity of the particle in y directionuy= initial velocity of the particle in y directionsy= displacement of the particle in y directionay= acceleration of the particle in y directiont = time interval in which the particle is in consideration

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