Use “position vector” in a sentence | “position vector” example sentences
1- The position vector has dimensions of length.
2- Displacement, impulse, momentum and position vector are therefore global variables.
3- The direction cosines of the position vector provide a quantitative measure of direction.
4- The position vector of a given particle is different relative to different frames of reference.
5- The relations between relative positions vectors become relations between relative velocities by computing the time-derivative.
6- Any force directed parallel to the particle’s position vector does not produce a torque.
7- It is important to note that the position vector of a particle isn’t unique.
8- Exactly the same transformation rules apply to any vector a, not only the position vector .
9- position vectors These are the only type of vectors that have a position to speak of.
10- A relative position vector is a vector that defines the position of a particle relative to another particle.
11- The vector r joining O to the present position of the particle is known as the position vector .
12- Displacement and impulse are associated with time intervals, while momentum and position vector are associated with instants.
13- Thus, acceleration is the second derivative of the position vector that defines the trajectory of a particle.
14- A position vector may also be defined in terms of its magnitude and direction relative to the origin.
15- As a position vector itself is frame dependent, therefore its velocity is also dependent on the reference frame.
16- The motion of an object moving in three-dimensional space is characterized by a position vector and a velocity vector.
17- In the Cartesian coordinate system, the simplest type of vector is a point vector (or position vector ).
18- Boldface lowercase Latin letters are used to represent position vectors from the origin to a point in the base space.
19- The position vector of a particle is a vector drawn from the origin of the reference frame to the particle.
20- Particles are described not by position vectors , but by wave functions, which evolve according to the Schrödinger equation.
21- This defines the relative position vector and the velocity vector for the rigid system of the particles moving in a plane.
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