91影视

The cross-product of two vectors is also a vector. The direction of the vector is derived from the right-hand rule. The expression for the magnitude of cross product is:

$\stackrel{鈫�}{A}脳\stackrel{鈫�}{B}=AB\sin 伪$

Where $A$and $B$are the magnitude of the vectors and$伪$ is the angle between them.

The expression for the cross product is:

$\stackrel{鈫�}{A}脳\stackrel{鈫�}{B}=AB\sin 伪$

Substitute 6 for $A,4$for $B$and$45掳$for $伪$in the equation,

$\stackrel{鈫�}{A}脳\stackrel{鈫�}{B}=AB\sin 鈦�伪$

$\begin{array}{r}=\left(6\right)\left(4\right)\sin 鈦�{45}^{鈭�}\\ \end{array}$

$=21.21$

The direction of the vector is into the page calculated form right hand rule.

A vector is formed by the cross product of two vectors. The right-hand rule is used to determine the vector's direction. The magnitude of the cross product is expressed as:

$\stackrel{鈫�}{A}脳\stackrel{鈫�}{B}=AB\sin 伪$

Where $A$and $B$are the magnitude of the vectors and $伪$is the angle between them.

The expression for the magnitude of cross product is:

$\stackrel{鈫�}{C}脳\stackrel{鈫�}{D}=CD\sin 伪$

Substitute $6$for $C,4$for $D$and $90掳$for $伪$ in the equation,

$\stackrel{鈫�}{C}脳\stackrel{鈫�}{D}=CD\sin 伪$

$=\left(6\right)\left(4\right)\sin 90掳$

$=24$

The direction of the vector is out of the page calculated form right hand rule.