Sentences with CROSS-PRODUCT
Check out our example sentences below to help you understand the context.Sentences
1
"The cross product of two vectors is a vector that is perpendicular to both of the original vectors."
2
"To find the cross product of two vectors, you can use the determinant of a 3x3 matrix."
3
"In mathematics, the cross product is also known as the vector product."
4
"The cross product of two parallel vectors is zero."
5
"In physics, the cross product is used to calculate torque."
6
"The magnitude of the cross product is equal to the product of the magnitudes of the two vectors multiplied by the sine of the angle between them."
7
"The cross product of two vectors can be written as a vector equation using the cross product symbol."
8
"The direction of the cross product can be determined using the right-hand rule."
9
"The cross product is not commutative, meaning the order of the vectors matters."
10
"The cross product is a bilinear operation, which means it is linear in both of its inputs."
11
"The cross product can be used to determine if two vectors are coplanar."
12
"In computer graphics, the cross product is often used to calculate surface normals."
13
"The cross product of two perpendicular vectors is a vector with a magnitude equal to the product of the magnitudes of the original vectors."
14
"In three-dimensional space, the cross product of two vectors produces a vector that is perpendicular to the plane containing the original vectors."
15
"The cross product of two vectors is only defined in three-dimensional space."
16
"The cross product can be used to find the area of a parallelogram."
17
"To compute the cross product of two vectors, you can use the formula: i*(a2*b3 - a3*b2) - j*(a1*b3 - a3*b1) + k*(a1*b2 - a2*b1)"
18
"When the cross product of two vectors is zero, it means the vectors are linearly dependent."
19
"The cross product is an important concept in vector calculus."
20
"The cross product is denoted by the symbol '×'."
1
"The cross product of two vectors in three-dimensional space can be represented as a vector."
2
"To find the cross product of two vectors, you can use the determinant of a 3x3 matrix."
3
"The cross product of two non-parallel vectors is always perpendicular to both vectors."
4
"Calculating the cross product can help determine if two vectors are parallel or perpendicular."
5
"The magnitude of the cross product of two vectors is equal to the area of the parallelogram formed by the vectors."
6
"In physics, the cross product is used to calculate torque and angular momentum."
7
"The dot product is another type of product used in vector algebra, distinct from the cross product."
8
"The cross product is often denoted by the symbol '×' or '⨯'."
9
"In computer graphics, the cross product is used to calculate surface normals and determine if objects intersect."
10
"The cross product is not commutative; changing the order of vectors changes the direction of the resulting vector."
