Noun:

ক্রস পণ্য,

cross product's Usage Examples:

In mathematics, the cross product or vector product (occasionally directed area product, to emphasize its geometric significance) is a binary operation.

product) is defined as the dot product of one of the vectors with the cross product of the other two.

the torque is a pseudovector; for point particles, it is given by the cross product of the position vector (distance vector) and the force vector.

Note on the cross product: When a body moves parallel to a ground plane, the trajectories of all.

The cross product or vector product is a binary operation on two vectors in three-dimensional space and is denoted by the symbol ×.

The cross product a.

that is similar to today's system, and had ideas corresponding to the cross product, scalar product and vector differentiation.

the curl and the cross product also requires the handedness of the coordinate system to be taken into account (see cross product and handedness for more.

In mathematics, the seven-dimensional cross product is a bilinear operation on vectors in seven-dimensional Euclidean space.

given by the vector cross product is an example of a nonassociative algebra over the field of real numbers since the vector cross product is nonassociative.

pseudovector is associated with the curl of a polar vector or with the cross product of two polar vectors: One example of a pseudovector is the normal to.

This allows some easy calculations using the vector cross product.

In three-dimensional Euclidean space, the cross product of two arbitrary unit vectors is a third vector orthogonal to both of.

Levi-Civita symbol allows the determinant of a square matrix, and the cross product of two vectors in three-dimensional Euclidean space, to be expressed.

terminology rotation or rotational and alternative notations rot F or the cross product with the del (nabla) operator ∇ × F are sometimes used for curl F.

An especially distinctive property is that a cross product can be defined only in three or seven dimensions.

The dot product takes in two vectors and returns a scalar, while the cross product returns a pseudovector.

Again using an orthogonal basis (in 3 dimensions) the cross product intrinsically involves summations over permutations of components: u.

\,\,a_{3}'0'\!-a_{1}\\\!-a_{2}'\,\,a_{1}'\,\,0\end{bmatrix}},} the cross product can be written as a × b = [ a ] × b .

Synonyms:

byproduct; result; consequence; issue; epiphenomenon; outcome; effect; event; upshot;

Antonyms:

block; recall; freeze; ending; refrain;