All Calculus 3 Resources
Example Questions
Example Question #31 : Cross Product
Determine the cross product , if
and
The cross product of two vectors is a new vector. In order to find the cross product, it is useful to know the following relationships between the directional vectors:
Note how the sign changes when terms are reordered; order matters!
Scalar values (the numerical coefficients) multiply through, e.g:
With these principles in mind, we can calculate the cross product of our vectors and
Example Question #32 : Cross Product
Determine the cross product , if
and
.
The cross product of two vectors is a new vector. In order to find the cross product, it is useful to know the following relationships between the directional vectors:
Note how the sign changes when terms are reordered; order matters!
Scalar values (the numerical coefficients) multiply through, e.g:
With these principles in mind, we can calculate the cross product of our vectors and
Example Question #31 : Cross Product
Determine the cross product , if
and
.
The cross product of two vectors is a new vector. In order to find the cross product, it is useful to know the following relationships between the directional vectors:
Note how the sign changes when terms are reordered; order matters!
Scalar values (the numerical coefficients) multiply through, e.g:
With these principles in mind, we can calculate the cross product of our vectors and
Example Question #34 : Cross Product
Determine the cross product , if
and
.
The cross product of two vectors is a new vector. In order to find the cross product, it is useful to know the following relationships between the directional vectors:
Note how the sign changes when terms are reordered; order matters!
Scalar values (the numerical coefficients) multiply through, e.g:
With these principles in mind, we can calculate the cross product of our vectors and
Example Question #35 : Cross Product
Determine the cross product , if
and
The cross product of two vectors is a new vector. In order to find the cross product, it is useful to know the following relationships between the directional vectors:
Note how the sign changes when terms are reordered; order matters!
Scalar values (the numerical coefficients) multiply through, e.g:
With these principles in mind, we can calculate the cross product of our vectors and
Example Question #36 : Cross Product
Determine the cross product , if
and
The cross product of two vectors is a new vector. In order to find the cross product, it is useful to know the following relationships between the directional vectors:
Note how the sign changes when terms are reordered; order matters!
Scalar values (the numerical coefficients) multiply through, e.g:
With these principles in mind, we can calculate the cross product of our vectors and
Example Question #37 : Cross Product
Determine the cross product , if
and
The cross product of two vectors is a new vector. In order to find the cross product, it is useful to know the following relationships between the directional vectors:
Note how the sign changes when terms are reordered; order matters!
Scalar values (the numerical coefficients) multiply through, e.g:
With these principles in mind, we can calculate the cross product of our vectors and
Example Question #38 : Cross Product
Determine the cross product , if
and
The cross product of two vectors is a new vector. In order to find the cross product, it is useful to know the following relationships between the directional vectors:
Note how the sign changes when terms are reordered; order matters!
Scalar values (the numerical coefficients) multiply through, e.g:
With these principles in mind, we can calculate the cross product of our vectors and
Example Question #39 : Cross Product
Determine the cross product , if
and
The cross product of two vectors is a new vector. In order to find the cross product, it is useful to know the following relationships between the directional vectors:
Note how the sign changes when terms are reordered; order matters!
Scalar values (the numerical coefficients) multiply through, e.g:
With these principles in mind, we can calculate the cross product of our vectors and
Example Question #40 : Cross Product
Determine the cross product , if
and
The cross product of two vectors is a new vector. In order to find the cross product, it is useful to know the following relationships between the directional vectors:
Note how the sign changes when terms are reordered; order matters!
Scalar values (the numerical coefficients) multiply through, e.g:
With these principles in mind, we can calculate the cross product of our vectors and
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