Then the resultant vector is reversed.
a vector is a line with direction and distance. there is no answer to your question. the dot is the angular relationship between two vectors.
If A + B = 0, this means that vector A is equal in magnitude but opposite in direction to vector B. In other words, the two vectors are anti-parallel to each other. This relationship indicates that the components of the two vectors cancel each other out when added together, resulting in a net vector of zero.
prrpendicular projections of a vector called component of vector
Suppose the magnitude of the vector is V and its direction makes an angle A with the x-axis, then the x component is V*Cos(A) and the y component is V*Sin(A)
NULL VECTOR::::null vector is avector of zero magnitude and arbitrary direction the sum of a vector and its negative vector is a null vector...
The components of a vector are magnitude and direction.
The components of a vector are magnitude and direction.
If the scalar is > 1 the resultant vector will be larger and in the same direction. = 1 the resultant vector will be the same as the original vector. between 0 and 1 the resultant vector will be smaller and in the same direction. = 0 the resultant vector will be null. If the scalar is less than 0, then the pattern will be the same as above except that the direction of the resultant will be reversed.
Yes, if a vector doubles in magnitude with the same direction, then its components will also double in value. This is because the components of a vector are directly proportional to its magnitude in the same direction.
rotates 180 degrees
The direction of a vector is defined in terms of its components along a set of orthogonal vectors (the coordinate axes).
It has both velocity and direction. A vector has direction and magnitude.
A magnitude (size) and a direction.
A vector comprises its components, which are orthogonal. If just one of them has magnitude and direction, then the resultant vector has magnitude and direction. Example:- If A is a vector and Ax is zero and Ay is non-zero then, A=Ax+Ay A=0+Ay A=Ay
In vector terms, a component refers to the portion of the vector along a particular direction or axis. It is the projection of the vector onto that specific direction. For example, a vector in two dimensions can be broken down into its horizontal and vertical components.
Whenever either its magnitude or its direction (or both) changes.
To determine the direction of a vector using the keyword "how to find vector direction," one can follow these steps: Identify the components of the vector in terms of its magnitude and direction. Use trigonometric functions such as sine and cosine to calculate the angle of the vector with respect to a reference axis. Express the direction of the vector using the angle calculated in step 2, typically in terms of degrees or radians.