[object Object]
1) The position vector of a particle is r= (a cosώt) i+ (a sinώt) j. The velocity of the particle is and find the parallel position vector.
The length represents the magnitude or distance from the origin.
A vector quantity is any quantity in which a direction is relevant. Some examples include position, velocity, acceleration, force, momentum, rotational momentum (the vector is defined to point in the direction of the axis in this case), torque, etc.
A vector represented in Cartesian plane. For eg velocity of particle moving on road taking into account length and breadth of road. An ant moving on a floo
That's a vector that describes the position of an object.
1) The position vector of a particle is r= (a cosώt) i+ (a sinώt) j. The velocity of the particle is and find the parallel position vector.
A position vector tells us the position of an object with reference to the origin
Examples of vector energy Torque = FxD = FDsin(FD) also particle motion , E= mcV.
The length represents the magnitude or distance from the origin.
Since torque is a force, and as such has a direction, it is a vector.
You forgot to include the list, but typical vector quantities include position, velocity, acceleration, force, torque, momentum, rotational momentum.
A vector quantity is any quantity in which a direction is relevant. Some examples include position, velocity, acceleration, force, momentum, rotational momentum (the vector is defined to point in the direction of the axis in this case), torque, etc.
t = r X F, where t is torque, r is displacement, and F is force; all quantities are vectors. Because the formula contains a cross product, the magnitude of the torque is given by the expression rFsin(θ), where θ is the angle between the position vector and the force vector.
A vector represented in Cartesian plane. For eg velocity of particle moving on road taking into account length and breadth of road. An ant moving on a floo
Allways...
A radius (or radial) vector is a vector which goes through the origin. That is going directly away from (or toward) the origin. A vector that is not radial is a transverse vector
Position is a vector quantity.